lemon-1.1: lemon/maps.h@89705c452130 (annotated)

alpar@209	1	/* -- mode: C++; indent-tabs-mode: nil; --
alpar@25	2	*
alpar@209	3	* This file is a part of LEMON, a generic C++ optimization library.
alpar@25	4	*
alpar@440	5	* Copyright (C) 2003-2009
alpar@25	6	* Egervary Jeno Kombinatorikus Optimalizalasi Kutatocsoport
alpar@25	7	* (Egervary Research Group on Combinatorial Optimization, EGRES).
alpar@25	8	*
alpar@25	9	* Permission to use, modify and distribute this software is granted
alpar@25	10	* provided that this copyright notice appears in all copies. For
alpar@25	11	* precise terms see the accompanying LICENSE file.
alpar@25	12	*
alpar@25	13	* This software is provided "AS IS" with no warranty of any kind,
alpar@25	14	* express or implied, and with no claim as to its suitability for any
alpar@25	15	* purpose.
alpar@25	16	*
alpar@25	17	*/
alpar@25	18
alpar@25	19	#ifndef LEMON_MAPS_H
alpar@25	20	#define LEMON_MAPS_H
alpar@25	21
alpar@25	22	#include <iterator>
alpar@25	23	#include <functional>
alpar@25	24	#include <vector>
alpar@25	25
deba@220	26	#include <lemon/core.h>
alpar@25	27
alpar@25	28	///\file
alpar@25	29	///\ingroup maps
alpar@25	30	///\brief Miscellaneous property maps
kpeter@80	31
alpar@25	32	#include <map>
alpar@25	33
alpar@25	34	namespace lemon {
alpar@25	35
alpar@25	36	/// \addtogroup maps
alpar@25	37	/// @{
alpar@25	38
alpar@25	39	/// Base class of maps.
alpar@25	40
kpeter@80	41	/// Base class of maps. It provides the necessary type definitions
kpeter@80	42	/// required by the map %concepts.
kpeter@80	43	template<typename K, typename V>
alpar@25	44	class MapBase {
alpar@25	45	public:
kpeter@313	46	/// \brief The key type of the map.
alpar@25	47	typedef K Key;
kpeter@80	48	/// \brief The value type of the map.
kpeter@80	49	/// (The type of objects associated with the keys).
kpeter@80	50	typedef V Value;
alpar@25	51	};
alpar@25	52
kpeter@80	53
alpar@25	54	/// Null map. (a.k.a. DoNothingMap)
alpar@25	55
kpeter@29	56	/// This map can be used if you have to provide a map only for
kpeter@80	57	/// its type definitions, or if you have to provide a writable map,
kpeter@80	58	/// but data written to it is not required (i.e. it will be sent to
kpeter@29	59	/// <tt>/dev/null</tt>).
kpeter@80	60	/// It conforms the \ref concepts::ReadWriteMap "ReadWriteMap" concept.
kpeter@80	61	///
kpeter@80	62	/// \sa ConstMap
kpeter@80	63	template<typename K, typename V>
kpeter@80	64	class NullMap : public MapBase<K, V> {
alpar@25	65	public:
kpeter@550	66	///\e
kpeter@550	67	typedef K Key;
kpeter@550	68	///\e
kpeter@550	69	typedef V Value;
kpeter@80	70
alpar@25	71	/// Gives back a default constructed element.
kpeter@80	72	Value operator[](const Key&) const { return Value(); }
alpar@25	73	/// Absorbs the value.
kpeter@80	74	void set(const Key&, const Value&) {}
alpar@25	75	};
alpar@25	76
kpeter@301	77	/// Returns a \c NullMap class
kpeter@301	78
kpeter@301	79	/// This function just returns a \c NullMap class.
kpeter@80	80	/// \relates NullMap
kpeter@80	81	template <typename K, typename V>
alpar@25	82	NullMap<K, V> nullMap() {
alpar@25	83	return NullMap<K, V>();
alpar@25	84	}
alpar@25	85
alpar@25	86
alpar@25	87	/// Constant map.
alpar@25	88
kpeter@82	89	/// This \ref concepts::ReadMap "readable map" assigns a specified
kpeter@82	90	/// value to each key.
kpeter@80	91	///
kpeter@301	92	/// In other aspects it is equivalent to \c NullMap.
kpeter@80	93	/// So it conforms the \ref concepts::ReadWriteMap "ReadWriteMap"
kpeter@80	94	/// concept, but it absorbs the data written to it.
kpeter@80	95	///
kpeter@80	96	/// The simplest way of using this map is through the constMap()
kpeter@80	97	/// function.
kpeter@80	98	///
kpeter@80	99	/// \sa NullMap
kpeter@80	100	/// \sa IdentityMap
kpeter@80	101	template<typename K, typename V>
kpeter@80	102	class ConstMap : public MapBase<K, V> {
alpar@25	103	private:
kpeter@80	104	V _value;
alpar@25	105	public:
kpeter@550	106	///\e
kpeter@550	107	typedef K Key;
kpeter@550	108	///\e
kpeter@550	109	typedef V Value;
alpar@25	110
alpar@25	111	/// Default constructor
alpar@25	112
kpeter@29	113	/// Default constructor.
kpeter@80	114	/// The value of the map will be default constructed.
alpar@25	115	ConstMap() {}
kpeter@80	116
kpeter@29	117	/// Constructor with specified initial value
alpar@25	118
kpeter@29	119	/// Constructor with specified initial value.
kpeter@123	120	/// \param v The initial value of the map.
kpeter@80	121	ConstMap(const Value &v) : _value(v) {}
alpar@25	122
kpeter@80	123	/// Gives back the specified value.
kpeter@80	124	Value operator[](const Key&) const { return _value; }
alpar@25	125
kpeter@80	126	/// Absorbs the value.
kpeter@80	127	void set(const Key&, const Value&) {}
kpeter@80	128
kpeter@80	129	/// Sets the value that is assigned to each key.
kpeter@80	130	void setAll(const Value &v) {
kpeter@80	131	_value = v;
kpeter@80	132	}
kpeter@80	133
kpeter@80	134	template<typename V1>
kpeter@80	135	ConstMap(const ConstMap<K, V1> &, const Value &v) : _value(v) {}
alpar@25	136	};
alpar@25	137
kpeter@301	138	/// Returns a \c ConstMap class
kpeter@301	139
kpeter@301	140	/// This function just returns a \c ConstMap class.
kpeter@80	141	/// \relates ConstMap
kpeter@80	142	template<typename K, typename V>
alpar@25	143	inline ConstMap<K, V> constMap(const V &v) {
alpar@25	144	return ConstMap<K, V>(v);
alpar@25	145	}
alpar@25	146
kpeter@123	147	template<typename K, typename V>
kpeter@123	148	inline ConstMap<K, V> constMap() {
kpeter@123	149	return ConstMap<K, V>();
kpeter@123	150	}
kpeter@123	151
alpar@25	152
alpar@25	153	template<typename T, T v>
kpeter@80	154	struct Const {};
alpar@25	155
alpar@25	156	/// Constant map with inlined constant value.
alpar@25	157
kpeter@82	158	/// This \ref concepts::ReadMap "readable map" assigns a specified
kpeter@82	159	/// value to each key.
kpeter@80	160	///
kpeter@301	161	/// In other aspects it is equivalent to \c NullMap.
kpeter@80	162	/// So it conforms the \ref concepts::ReadWriteMap "ReadWriteMap"
kpeter@80	163	/// concept, but it absorbs the data written to it.
kpeter@80	164	///
kpeter@80	165	/// The simplest way of using this map is through the constMap()
kpeter@80	166	/// function.
kpeter@80	167	///
kpeter@80	168	/// \sa NullMap
kpeter@80	169	/// \sa IdentityMap
alpar@25	170	template<typename K, typename V, V v>
alpar@25	171	class ConstMap<K, Const<V, v> > : public MapBase<K, V> {
alpar@25	172	public:
kpeter@550	173	///\e
kpeter@550	174	typedef K Key;
kpeter@550	175	///\e
kpeter@550	176	typedef V Value;
alpar@25	177
kpeter@80	178	/// Constructor.
kpeter@80	179	ConstMap() {}
kpeter@80	180
kpeter@80	181	/// Gives back the specified value.
kpeter@80	182	Value operator[](const Key&) const { return v; }
kpeter@80	183
kpeter@80	184	/// Absorbs the value.
kpeter@80	185	void set(const Key&, const Value&) {}
alpar@25	186	};
alpar@25	187
kpeter@301	188	/// Returns a \c ConstMap class with inlined constant value
kpeter@301	189
kpeter@301	190	/// This function just returns a \c ConstMap class with inlined
kpeter@80	191	/// constant value.
kpeter@80	192	/// \relates ConstMap
kpeter@80	193	template<typename K, typename V, V v>
alpar@25	194	inline ConstMap<K, Const<V, v> > constMap() {
alpar@25	195	return ConstMap<K, Const<V, v> >();
alpar@25	196	}
alpar@25	197
alpar@25	198
kpeter@82	199	/// Identity map.
kpeter@82	200
kpeter@82	201	/// This \ref concepts::ReadMap "read-only map" gives back the given
kpeter@82	202	/// key as value without any modification.
kpeter@80	203	///
kpeter@80	204	/// \sa ConstMap
kpeter@80	205	template <typename T>
kpeter@80	206	class IdentityMap : public MapBase<T, T> {
kpeter@80	207	public:
kpeter@550	208	///\e
kpeter@550	209	typedef T Key;
kpeter@550	210	///\e
kpeter@550	211	typedef T Value;
kpeter@80	212
kpeter@80	213	/// Gives back the given value without any modification.
kpeter@82	214	Value operator[](const Key &k) const {
kpeter@82	215	return k;
kpeter@80	216	}
kpeter@80	217	};
kpeter@80	218
kpeter@301	219	/// Returns an \c IdentityMap class
kpeter@301	220
kpeter@301	221	/// This function just returns an \c IdentityMap class.
kpeter@80	222	/// \relates IdentityMap
kpeter@80	223	template<typename T>
kpeter@80	224	inline IdentityMap<T> identityMap() {
kpeter@80	225	return IdentityMap<T>();
kpeter@80	226	}
kpeter@80	227
kpeter@80	228
kpeter@80	229	/// \brief Map for storing values for integer keys from the range
kpeter@80	230	/// <tt>[0..size-1]</tt>.
kpeter@80	231	///
kpeter@80	232	/// This map is essentially a wrapper for \c std::vector. It assigns
kpeter@80	233	/// values to integer keys from the range <tt>[0..size-1]</tt>.
kpeter@80	234	/// It can be used with some data structures, for example
kpeter@301	235	/// \c UnionFind, \c BinHeap, when the used items are small
kpeter@80	236	/// integers. This map conforms the \ref concepts::ReferenceMap
kpeter@80	237	/// "ReferenceMap" concept.
kpeter@80	238	///
kpeter@80	239	/// The simplest way of using this map is through the rangeMap()
kpeter@80	240	/// function.
kpeter@80	241	template <typename V>
kpeter@80	242	class RangeMap : public MapBase<int, V> {
kpeter@80	243	template <typename V1>
kpeter@80	244	friend class RangeMap;
kpeter@80	245	private:
kpeter@80	246
kpeter@80	247	typedef std::vector<V> Vector;
kpeter@80	248	Vector _vector;
kpeter@80	249
alpar@25	250	public:
alpar@25	251
kpeter@80	252	/// Key type
kpeter@550	253	typedef int Key;
kpeter@80	254	/// Value type
kpeter@550	255	typedef V Value;
kpeter@80	256	/// Reference type
kpeter@80	257	typedef typename Vector::reference Reference;
kpeter@80	258	/// Const reference type
kpeter@80	259	typedef typename Vector::const_reference ConstReference;
kpeter@80	260
kpeter@80	261	typedef True ReferenceMapTag;
kpeter@80	262
kpeter@80	263	public:
kpeter@80	264
kpeter@80	265	/// Constructor with specified default value.
kpeter@80	266	RangeMap(int size = 0, const Value &value = Value())
kpeter@80	267	: _vector(size, value) {}
kpeter@80	268
kpeter@80	269	/// Constructs the map from an appropriate \c std::vector.
kpeter@80	270	template <typename V1>
kpeter@80	271	RangeMap(const std::vector<V1>& vector)
kpeter@80	272	: _vector(vector.begin(), vector.end()) {}
kpeter@80	273
kpeter@301	274	/// Constructs the map from another \c RangeMap.
kpeter@80	275	template <typename V1>
kpeter@80	276	RangeMap(const RangeMap<V1> &c)
kpeter@80	277	: _vector(c._vector.begin(), c._vector.end()) {}
kpeter@80	278
kpeter@80	279	/// Returns the size of the map.
kpeter@80	280	int size() {
kpeter@80	281	return _vector.size();
kpeter@80	282	}
kpeter@80	283
kpeter@80	284	/// Resizes the map.
kpeter@80	285
kpeter@80	286	/// Resizes the underlying \c std::vector container, so changes the
kpeter@80	287	/// keyset of the map.
kpeter@80	288	/// \param size The new size of the map. The new keyset will be the
kpeter@80	289	/// range <tt>[0..size-1]</tt>.
kpeter@80	290	/// \param value The default value to assign to the new keys.
kpeter@80	291	void resize(int size, const Value &value = Value()) {
kpeter@80	292	_vector.resize(size, value);
kpeter@80	293	}
kpeter@80	294
kpeter@80	295	private:
kpeter@80	296
kpeter@80	297	RangeMap& operator=(const RangeMap&);
kpeter@80	298
kpeter@80	299	public:
kpeter@80	300
kpeter@80	301	///\e
kpeter@80	302	Reference operator[](const Key &k) {
kpeter@80	303	return _vector[k];
kpeter@80	304	}
kpeter@80	305
kpeter@80	306	///\e
kpeter@80	307	ConstReference operator[](const Key &k) const {
kpeter@80	308	return _vector[k];
kpeter@80	309	}
kpeter@80	310
kpeter@80	311	///\e
kpeter@80	312	void set(const Key &k, const Value &v) {
kpeter@80	313	_vector[k] = v;
kpeter@80	314	}
kpeter@80	315	};
kpeter@80	316
kpeter@301	317	/// Returns a \c RangeMap class
kpeter@301	318
kpeter@301	319	/// This function just returns a \c RangeMap class.
kpeter@80	320	/// \relates RangeMap
kpeter@80	321	template<typename V>
kpeter@80	322	inline RangeMap<V> rangeMap(int size = 0, const V &value = V()) {
kpeter@80	323	return RangeMap<V>(size, value);
kpeter@80	324	}
kpeter@80	325
kpeter@301	326	/// \brief Returns a \c RangeMap class created from an appropriate
kpeter@80	327	/// \c std::vector
kpeter@80	328
kpeter@301	329	/// This function just returns a \c RangeMap class created from an
kpeter@80	330	/// appropriate \c std::vector.
kpeter@80	331	/// \relates RangeMap
kpeter@80	332	template<typename V>
kpeter@80	333	inline RangeMap<V> rangeMap(const std::vector<V> &vector) {
kpeter@80	334	return RangeMap<V>(vector);
kpeter@80	335	}
kpeter@80	336
kpeter@80	337
kpeter@80	338	/// Map type based on \c std::map
kpeter@80	339
kpeter@80	340	/// This map is essentially a wrapper for \c std::map with addition
kpeter@80	341	/// that you can specify a default value for the keys that are not
kpeter@80	342	/// stored actually. This value can be different from the default
kpeter@80	343	/// contructed value (i.e. \c %Value()).
kpeter@80	344	/// This type conforms the \ref concepts::ReferenceMap "ReferenceMap"
kpeter@80	345	/// concept.
kpeter@80	346	///
kpeter@80	347	/// This map is useful if a default value should be assigned to most of
kpeter@80	348	/// the keys and different values should be assigned only to a few
kpeter@80	349	/// keys (i.e. the map is "sparse").
kpeter@80	350	/// The name of this type also refers to this important usage.
kpeter@80	351	///
kpeter@80	352	/// Apart form that this map can be used in many other cases since it
kpeter@80	353	/// is based on \c std::map, which is a general associative container.
kpeter@80	354	/// However keep in mind that it is usually not as efficient as other
kpeter@80	355	/// maps.
kpeter@80	356	///
kpeter@80	357	/// The simplest way of using this map is through the sparseMap()
kpeter@80	358	/// function.
kpeter@550	359	template <typename K, typename V, typename Comp = std::less<K> >
kpeter@80	360	class SparseMap : public MapBase<K, V> {
kpeter@80	361	template <typename K1, typename V1, typename C1>
kpeter@80	362	friend class SparseMap;
kpeter@80	363	public:
kpeter@80	364
kpeter@80	365	/// Key type
kpeter@550	366	typedef K Key;
kpeter@80	367	/// Value type
kpeter@550	368	typedef V Value;
kpeter@80	369	/// Reference type
kpeter@80	370	typedef Value& Reference;
kpeter@80	371	/// Const reference type
kpeter@80	372	typedef const Value& ConstReference;
alpar@25	373
kpeter@45	374	typedef True ReferenceMapTag;
kpeter@45	375
alpar@25	376	private:
kpeter@80	377
kpeter@550	378	typedef std::map<K, V, Comp> Map;
kpeter@80	379	Map _map;
alpar@25	380	Value _value;
alpar@25	381
alpar@25	382	public:
alpar@25	383
kpeter@80	384	/// \brief Constructor with specified default value.
kpeter@80	385	SparseMap(const Value &value = Value()) : _value(value) {}
kpeter@80	386	/// \brief Constructs the map from an appropriate \c std::map, and
kpeter@47	387	/// explicitly specifies a default value.
kpeter@80	388	template <typename V1, typename Comp1>
kpeter@80	389	SparseMap(const std::map<Key, V1, Comp1> &map,
kpeter@80	390	const Value &value = Value())
alpar@25	391	: _map(map.begin(), map.end()), _value(value) {}
kpeter@80	392
kpeter@301	393	/// \brief Constructs the map from another \c SparseMap.
kpeter@80	394	template<typename V1, typename Comp1>
kpeter@80	395	SparseMap(const SparseMap<Key, V1, Comp1> &c)
alpar@25	396	: _map(c._map.begin(), c._map.end()), _value(c._value) {}
alpar@25	397
alpar@25	398	private:
alpar@25	399
kpeter@80	400	SparseMap& operator=(const SparseMap&);
alpar@25	401
alpar@25	402	public:
alpar@25	403
alpar@25	404	///\e
alpar@25	405	Reference operator[](const Key &k) {
alpar@25	406	typename Map::iterator it = _map.lower_bound(k);
alpar@25	407	if (it != _map.end() && !_map.key_comp()(k, it->first))
alpar@209	408	return it->second;
alpar@25	409	else
alpar@209	410	return _map.insert(it, std::make_pair(k, _value))->second;
alpar@25	411	}
alpar@25	412
kpeter@80	413	///\e
alpar@25	414	ConstReference operator[](const Key &k) const {
alpar@25	415	typename Map::const_iterator it = _map.find(k);
alpar@25	416	if (it != _map.end())
alpar@209	417	return it->second;
alpar@25	418	else
alpar@209	419	return _value;
alpar@25	420	}
alpar@25	421
kpeter@80	422	///\e
kpeter@80	423	void set(const Key &k, const Value &v) {
alpar@25	424	typename Map::iterator it = _map.lower_bound(k);
alpar@25	425	if (it != _map.end() && !_map.key_comp()(k, it->first))
alpar@209	426	it->second = v;
alpar@25	427	else
alpar@209	428	_map.insert(it, std::make_pair(k, v));
alpar@25	429	}
alpar@25	430
kpeter@80	431	///\e
kpeter@80	432	void setAll(const Value &v) {
kpeter@80	433	_value = v;
alpar@25	434	_map.clear();
kpeter@80	435	}
kpeter@80	436	};
alpar@25	437
kpeter@301	438	/// Returns a \c SparseMap class
kpeter@301	439
kpeter@301	440	/// This function just returns a \c SparseMap class with specified
kpeter@80	441	/// default value.
kpeter@80	442	/// \relates SparseMap
kpeter@80	443	template<typename K, typename V, typename Compare>
kpeter@80	444	inline SparseMap<K, V, Compare> sparseMap(const V& value = V()) {
kpeter@80	445	return SparseMap<K, V, Compare>(value);
kpeter@54	446	}
kpeter@45	447
kpeter@80	448	template<typename K, typename V>
kpeter@80	449	inline SparseMap<K, V, std::less<K> > sparseMap(const V& value = V()) {
kpeter@80	450	return SparseMap<K, V, std::less<K> >(value);
kpeter@45	451	}
alpar@25	452
kpeter@301	453	/// \brief Returns a \c SparseMap class created from an appropriate
kpeter@80	454	/// \c std::map
alpar@25	455
kpeter@301	456	/// This function just returns a \c SparseMap class created from an
kpeter@80	457	/// appropriate \c std::map.
kpeter@80	458	/// \relates SparseMap
kpeter@80	459	template<typename K, typename V, typename Compare>
kpeter@80	460	inline SparseMap<K, V, Compare>
kpeter@80	461	sparseMap(const std::map<K, V, Compare> &map, const V& value = V())
kpeter@80	462	{
kpeter@80	463	return SparseMap<K, V, Compare>(map, value);
kpeter@45	464	}
alpar@25	465
alpar@25	466	/// @}
alpar@25	467
alpar@25	468	/// \addtogroup map_adaptors
alpar@25	469	/// @{
alpar@25	470
kpeter@80	471	/// Composition of two maps
kpeter@80	472
kpeter@82	473	/// This \ref concepts::ReadMap "read-only map" returns the
kpeter@80	474	/// composition of two given maps. That is to say, if \c m1 is of
kpeter@80	475	/// type \c M1 and \c m2 is of \c M2, then for
kpeter@80	476	/// \code
kpeter@80	477	/// ComposeMap<M1, M2> cm(m1,m2);
kpeter@80	478	/// \endcode
kpeter@80	479	/// <tt>cm[x]</tt> will be equal to <tt>m1[m2[x]]</tt>.
alpar@25	480	///
kpeter@80	481	/// The \c Key type of the map is inherited from \c M2 and the
kpeter@80	482	/// \c Value type is from \c M1.
kpeter@80	483	/// \c M2::Value must be convertible to \c M1::Key.
kpeter@80	484	///
kpeter@80	485	/// The simplest way of using this map is through the composeMap()
kpeter@80	486	/// function.
kpeter@80	487	///
kpeter@80	488	/// \sa CombineMap
kpeter@80	489	template <typename M1, typename M2>
kpeter@80	490	class ComposeMap : public MapBase<typename M2::Key, typename M1::Value> {
kpeter@80	491	const M1 &_m1;
kpeter@80	492	const M2 &_m2;
alpar@25	493	public:
kpeter@550	494	///\e
kpeter@550	495	typedef typename M2::Key Key;
kpeter@550	496	///\e
kpeter@550	497	typedef typename M1::Value Value;
alpar@25	498
kpeter@80	499	/// Constructor
kpeter@80	500	ComposeMap(const M1 &m1, const M2 &m2) : _m1(m1), _m2(m2) {}
kpeter@80	501
kpeter@550	502	///\e
kpeter@80	503	typename MapTraits<M1>::ConstReturnValue
kpeter@80	504	operator[](const Key &k) const { return _m1[_m2[k]]; }
alpar@25	505	};
alpar@25	506
kpeter@301	507	/// Returns a \c ComposeMap class
kpeter@301	508
kpeter@301	509	/// This function just returns a \c ComposeMap class.
kpeter@80	510	///
kpeter@80	511	/// If \c m1 and \c m2 are maps and the \c Value type of \c m2 is
kpeter@80	512	/// convertible to the \c Key of \c m1, then <tt>composeMap(m1,m2)[x]</tt>
kpeter@80	513	/// will be equal to <tt>m1[m2[x]]</tt>.
kpeter@80	514	///
kpeter@80	515	/// \relates ComposeMap
kpeter@80	516	template <typename M1, typename M2>
kpeter@80	517	inline ComposeMap<M1, M2> composeMap(const M1 &m1, const M2 &m2) {
kpeter@80	518	return ComposeMap<M1, M2>(m1, m2);
alpar@25	519	}
alpar@25	520
kpeter@80	521
kpeter@80	522	/// Combination of two maps using an STL (binary) functor.
kpeter@80	523
kpeter@82	524	/// This \ref concepts::ReadMap "read-only map" takes two maps and a
kpeter@80	525	/// binary functor and returns the combination of the two given maps
kpeter@80	526	/// using the functor.
kpeter@80	527	/// That is to say, if \c m1 is of type \c M1 and \c m2 is of \c M2
kpeter@80	528	/// and \c f is of \c F, then for
kpeter@80	529	/// \code
kpeter@80	530	/// CombineMap<M1,M2,F,V> cm(m1,m2,f);
kpeter@80	531	/// \endcode
kpeter@80	532	/// <tt>cm[x]</tt> will be equal to <tt>f(m1[x],m2[x])</tt>.
alpar@26	533	///
kpeter@80	534	/// The \c Key type of the map is inherited from \c M1 (\c M1::Key
kpeter@80	535	/// must be convertible to \c M2::Key) and the \c Value type is \c V.
kpeter@80	536	/// \c M2::Value and \c M1::Value must be convertible to the
kpeter@80	537	/// corresponding input parameter of \c F and the return type of \c F
kpeter@80	538	/// must be convertible to \c V.
kpeter@80	539	///
kpeter@80	540	/// The simplest way of using this map is through the combineMap()
kpeter@80	541	/// function.
kpeter@80	542	///
kpeter@80	543	/// \sa ComposeMap
kpeter@80	544	template<typename M1, typename M2, typename F,
alpar@209	545	typename V = typename F::result_type>
kpeter@80	546	class CombineMap : public MapBase<typename M1::Key, V> {
kpeter@80	547	const M1 &_m1;
kpeter@80	548	const M2 &_m2;
kpeter@80	549	F _f;
alpar@25	550	public:
kpeter@550	551	///\e
kpeter@550	552	typedef typename M1::Key Key;
kpeter@550	553	///\e
kpeter@550	554	typedef V Value;
alpar@25	555
kpeter@80	556	/// Constructor
kpeter@80	557	CombineMap(const M1 &m1, const M2 &m2, const F &f = F())
kpeter@80	558	: _m1(m1), _m2(m2), _f(f) {}
kpeter@550	559	///\e
kpeter@80	560	Value operator[](const Key &k) const { return _f(_m1[k],_m2[k]); }
kpeter@80	561	};
alpar@25	562
kpeter@301	563	/// Returns a \c CombineMap class
kpeter@301	564
kpeter@301	565	/// This function just returns a \c CombineMap class.
kpeter@80	566	///
kpeter@80	567	/// For example, if \c m1 and \c m2 are both maps with \c double
kpeter@80	568	/// values, then
kpeter@80	569	/// \code
kpeter@80	570	/// combineMap(m1,m2,std::plus<double>())
kpeter@80	571	/// \endcode
kpeter@80	572	/// is equivalent to
kpeter@80	573	/// \code
kpeter@80	574	/// addMap(m1,m2)
kpeter@80	575	/// \endcode
kpeter@80	576	///
kpeter@80	577	/// This function is specialized for adaptable binary function
kpeter@80	578	/// classes and C++ functions.
kpeter@80	579	///
kpeter@80	580	/// \relates CombineMap
kpeter@80	581	template<typename M1, typename M2, typename F, typename V>
kpeter@80	582	inline CombineMap<M1, M2, F, V>
kpeter@80	583	combineMap(const M1 &m1, const M2 &m2, const F &f) {
kpeter@80	584	return CombineMap<M1, M2, F, V>(m1,m2,f);
alpar@25	585	}
alpar@25	586
kpeter@80	587	template<typename M1, typename M2, typename F>
kpeter@80	588	inline CombineMap<M1, M2, F, typename F::result_type>
kpeter@80	589	combineMap(const M1 &m1, const M2 &m2, const F &f) {
kpeter@80	590	return combineMap<M1, M2, F, typename F::result_type>(m1,m2,f);
kpeter@80	591	}
alpar@25	592
kpeter@80	593	template<typename M1, typename M2, typename K1, typename K2, typename V>
kpeter@80	594	inline CombineMap<M1, M2, V (*)(K1, K2), V>
kpeter@80	595	combineMap(const M1 &m1, const M2 &m2, V (*f)(K1, K2)) {
kpeter@80	596	return combineMap<M1, M2, V (*)(K1, K2), V>(m1,m2,f);
kpeter@80	597	}
kpeter@80	598
kpeter@80	599
kpeter@80	600	/// Converts an STL style (unary) functor to a map
kpeter@80	601
kpeter@82	602	/// This \ref concepts::ReadMap "read-only map" returns the value
kpeter@80	603	/// of a given functor. Actually, it just wraps the functor and
kpeter@80	604	/// provides the \c Key and \c Value typedefs.
alpar@26	605	///
kpeter@80	606	/// Template parameters \c K and \c V will become its \c Key and
kpeter@80	607	/// \c Value. In most cases they have to be given explicitly because
kpeter@80	608	/// a functor typically does not provide \c argument_type and
kpeter@80	609	/// \c result_type typedefs.
kpeter@80	610	/// Parameter \c F is the type of the used functor.
kpeter@29	611	///
kpeter@80	612	/// The simplest way of using this map is through the functorToMap()
kpeter@80	613	/// function.
kpeter@80	614	///
kpeter@80	615	/// \sa MapToFunctor
kpeter@80	616	template<typename F,
alpar@209	617	typename K = typename F::argument_type,
alpar@209	618	typename V = typename F::result_type>
kpeter@80	619	class FunctorToMap : public MapBase<K, V> {
kpeter@123	620	F _f;
kpeter@80	621	public:
kpeter@550	622	///\e
kpeter@550	623	typedef K Key;
kpeter@550	624	///\e
kpeter@550	625	typedef V Value;
alpar@25	626
kpeter@80	627	/// Constructor
kpeter@80	628	FunctorToMap(const F &f = F()) : _f(f) {}
kpeter@550	629	///\e
kpeter@80	630	Value operator[](const Key &k) const { return _f(k); }
kpeter@80	631	};
kpeter@80	632
kpeter@301	633	/// Returns a \c FunctorToMap class
kpeter@301	634
kpeter@301	635	/// This function just returns a \c FunctorToMap class.
kpeter@80	636	///
kpeter@80	637	/// This function is specialized for adaptable binary function
kpeter@80	638	/// classes and C++ functions.
kpeter@80	639	///
kpeter@80	640	/// \relates FunctorToMap
kpeter@80	641	template<typename K, typename V, typename F>
kpeter@80	642	inline FunctorToMap<F, K, V> functorToMap(const F &f) {
kpeter@80	643	return FunctorToMap<F, K, V>(f);
kpeter@80	644	}
kpeter@80	645
kpeter@80	646	template <typename F>
kpeter@80	647	inline FunctorToMap<F, typename F::argument_type, typename F::result_type>
kpeter@80	648	functorToMap(const F &f)
kpeter@80	649	{
kpeter@80	650	return FunctorToMap<F, typename F::argument_type,
kpeter@80	651	typename F::result_type>(f);
kpeter@80	652	}
kpeter@80	653
kpeter@80	654	template <typename K, typename V>
kpeter@80	655	inline FunctorToMap<V ()(K), K, V> functorToMap(V (f)(K)) {
kpeter@80	656	return FunctorToMap<V (*)(K), K, V>(f);
kpeter@80	657	}
kpeter@80	658
kpeter@80	659
kpeter@80	660	/// Converts a map to an STL style (unary) functor
kpeter@80	661
kpeter@80	662	/// This class converts a map to an STL style (unary) functor.
kpeter@80	663	/// That is it provides an <tt>operator()</tt> to read its values.
kpeter@80	664	///
kpeter@80	665	/// For the sake of convenience it also works as a usual
kpeter@80	666	/// \ref concepts::ReadMap "readable map", i.e. <tt>operator[]</tt>
kpeter@80	667	/// and the \c Key and \c Value typedefs also exist.
kpeter@80	668	///
kpeter@80	669	/// The simplest way of using this map is through the mapToFunctor()
kpeter@80	670	/// function.
kpeter@80	671	///
kpeter@80	672	///\sa FunctorToMap
kpeter@80	673	template <typename M>
kpeter@80	674	class MapToFunctor : public MapBase<typename M::Key, typename M::Value> {
kpeter@80	675	const M &_m;
alpar@25	676	public:
kpeter@550	677	///\e
kpeter@550	678	typedef typename M::Key Key;
kpeter@550	679	///\e
kpeter@550	680	typedef typename M::Value Value;
kpeter@550	681
kpeter@550	682	typedef typename M::Key argument_type;
kpeter@550	683	typedef typename M::Value result_type;
kpeter@80	684
kpeter@80	685	/// Constructor
kpeter@80	686	MapToFunctor(const M &m) : _m(m) {}
kpeter@550	687	///\e
kpeter@80	688	Value operator()(const Key &k) const { return _m[k]; }
kpeter@550	689	///\e
kpeter@80	690	Value operator[](const Key &k) const { return _m[k]; }
alpar@25	691	};
kpeter@45	692
kpeter@301	693	/// Returns a \c MapToFunctor class
kpeter@301	694
kpeter@301	695	/// This function just returns a \c MapToFunctor class.
kpeter@80	696	/// \relates MapToFunctor
kpeter@45	697	template<typename M>
kpeter@80	698	inline MapToFunctor<M> mapToFunctor(const M &m) {
kpeter@80	699	return MapToFunctor<M>(m);
kpeter@45	700	}
alpar@25	701
alpar@25	702
kpeter@80	703	/// \brief Map adaptor to convert the \c Value type of a map to
kpeter@80	704	/// another type using the default conversion.
kpeter@80	705
kpeter@80	706	/// Map adaptor to convert the \c Value type of a \ref concepts::ReadMap
kpeter@80	707	/// "readable map" to another type using the default conversion.
kpeter@80	708	/// The \c Key type of it is inherited from \c M and the \c Value
kpeter@80	709	/// type is \c V.
kpeter@80	710	/// This type conforms the \ref concepts::ReadMap "ReadMap" concept.
alpar@26	711	///
kpeter@80	712	/// The simplest way of using this map is through the convertMap()
kpeter@80	713	/// function.
kpeter@80	714	template <typename M, typename V>
kpeter@80	715	class ConvertMap : public MapBase<typename M::Key, V> {
kpeter@80	716	const M &_m;
kpeter@80	717	public:
kpeter@550	718	///\e
kpeter@550	719	typedef typename M::Key Key;
kpeter@550	720	///\e
kpeter@550	721	typedef V Value;
kpeter@80	722
kpeter@80	723	/// Constructor
kpeter@80	724
kpeter@80	725	/// Constructor.
kpeter@80	726	/// \param m The underlying map.
kpeter@80	727	ConvertMap(const M &m) : _m(m) {}
kpeter@80	728
kpeter@550	729	///\e
kpeter@80	730	Value operator[](const Key &k) const { return _m[k]; }
kpeter@80	731	};
kpeter@80	732
kpeter@301	733	/// Returns a \c ConvertMap class
kpeter@301	734
kpeter@301	735	/// This function just returns a \c ConvertMap class.
kpeter@80	736	/// \relates ConvertMap
kpeter@80	737	template<typename V, typename M>
kpeter@80	738	inline ConvertMap<M, V> convertMap(const M &map) {
kpeter@80	739	return ConvertMap<M, V>(map);
kpeter@80	740	}
kpeter@80	741
kpeter@80	742
kpeter@80	743	/// Applies all map setting operations to two maps
kpeter@80	744
kpeter@80	745	/// This map has two \ref concepts::WriteMap "writable map" parameters
kpeter@80	746	/// and each write request will be passed to both of them.
kpeter@80	747	/// If \c M1 is also \ref concepts::ReadMap "readable", then the read
kpeter@80	748	/// operations will return the corresponding values of \c M1.
kpeter@29	749	///
kpeter@80	750	/// The \c Key and \c Value types are inherited from \c M1.
kpeter@80	751	/// The \c Key and \c Value of \c M2 must be convertible from those
kpeter@80	752	/// of \c M1.
kpeter@80	753	///
kpeter@80	754	/// The simplest way of using this map is through the forkMap()
kpeter@80	755	/// function.
kpeter@80	756	template<typename M1, typename M2>
kpeter@80	757	class ForkMap : public MapBase<typename M1::Key, typename M1::Value> {
kpeter@80	758	M1 &_m1;
kpeter@80	759	M2 &_m2;
kpeter@80	760	public:
kpeter@550	761	///\e
kpeter@550	762	typedef typename M1::Key Key;
kpeter@550	763	///\e
kpeter@550	764	typedef typename M1::Value Value;
alpar@25	765
kpeter@80	766	/// Constructor
kpeter@80	767	ForkMap(M1 &m1, M2 &m2) : _m1(m1), _m2(m2) {}
kpeter@80	768	/// Returns the value associated with the given key in the first map.
kpeter@80	769	Value operator[](const Key &k) const { return _m1[k]; }
kpeter@80	770	/// Sets the value associated with the given key in both maps.
kpeter@80	771	void set(const Key &k, const Value &v) { _m1.set(k,v); _m2.set(k,v); }
kpeter@80	772	};
kpeter@80	773
kpeter@301	774	/// Returns a \c ForkMap class
kpeter@301	775
kpeter@301	776	/// This function just returns a \c ForkMap class.
kpeter@80	777	/// \relates ForkMap
kpeter@80	778	template <typename M1, typename M2>
kpeter@80	779	inline ForkMap<M1,M2> forkMap(M1 &m1, M2 &m2) {
kpeter@80	780	return ForkMap<M1,M2>(m1,m2);
kpeter@80	781	}
kpeter@80	782
kpeter@80	783
kpeter@80	784	/// Sum of two maps
kpeter@80	785
kpeter@82	786	/// This \ref concepts::ReadMap "read-only map" returns the sum
kpeter@80	787	/// of the values of the two given maps.
kpeter@80	788	/// Its \c Key and \c Value types are inherited from \c M1.
kpeter@80	789	/// The \c Key and \c Value of \c M2 must be convertible to those of
kpeter@80	790	/// \c M1.
kpeter@80	791	///
kpeter@80	792	/// If \c m1 is of type \c M1 and \c m2 is of \c M2, then for
kpeter@80	793	/// \code
kpeter@80	794	/// AddMap<M1,M2> am(m1,m2);
kpeter@80	795	/// \endcode
kpeter@80	796	/// <tt>am[x]</tt> will be equal to <tt>m1[x]+m2[x]</tt>.
kpeter@80	797	///
kpeter@80	798	/// The simplest way of using this map is through the addMap()
kpeter@80	799	/// function.
kpeter@80	800	///
kpeter@80	801	/// \sa SubMap, MulMap, DivMap
kpeter@80	802	/// \sa ShiftMap, ShiftWriteMap
kpeter@80	803	template<typename M1, typename M2>
alpar@25	804	class AddMap : public MapBase<typename M1::Key, typename M1::Value> {
kpeter@80	805	const M1 &_m1;
kpeter@80	806	const M2 &_m2;
alpar@25	807	public:
kpeter@550	808	///\e
kpeter@550	809	typedef typename M1::Key Key;
kpeter@550	810	///\e
kpeter@550	811	typedef typename M1::Value Value;
alpar@25	812
kpeter@80	813	/// Constructor
kpeter@80	814	AddMap(const M1 &m1, const M2 &m2) : _m1(m1), _m2(m2) {}
kpeter@550	815	///\e
kpeter@80	816	Value operator[](const Key &k) const { return _m1[k]+_m2[k]; }
alpar@25	817	};
alpar@25	818
kpeter@301	819	/// Returns an \c AddMap class
kpeter@301	820
kpeter@301	821	/// This function just returns an \c AddMap class.
alpar@25	822	///
kpeter@80	823	/// For example, if \c m1 and \c m2 are both maps with \c double
kpeter@80	824	/// values, then <tt>addMap(m1,m2)[x]</tt> will be equal to
kpeter@80	825	/// <tt>m1[x]+m2[x]</tt>.
kpeter@80	826	///
kpeter@80	827	/// \relates AddMap
kpeter@80	828	template<typename M1, typename M2>
kpeter@80	829	inline AddMap<M1, M2> addMap(const M1 &m1, const M2 &m2) {
alpar@25	830	return AddMap<M1, M2>(m1,m2);
alpar@25	831	}
alpar@25	832
alpar@25	833
kpeter@80	834	/// Difference of two maps
kpeter@80	835
kpeter@82	836	/// This \ref concepts::ReadMap "read-only map" returns the difference
kpeter@80	837	/// of the values of the two given maps.
kpeter@80	838	/// Its \c Key and \c Value types are inherited from \c M1.
kpeter@80	839	/// The \c Key and \c Value of \c M2 must be convertible to those of
kpeter@80	840	/// \c M1.
alpar@25	841	///
kpeter@80	842	/// If \c m1 is of type \c M1 and \c m2 is of \c M2, then for
kpeter@80	843	/// \code
kpeter@80	844	/// SubMap<M1,M2> sm(m1,m2);
kpeter@80	845	/// \endcode
kpeter@80	846	/// <tt>sm[x]</tt> will be equal to <tt>m1[x]-m2[x]</tt>.
kpeter@29	847	///
kpeter@80	848	/// The simplest way of using this map is through the subMap()
kpeter@80	849	/// function.
kpeter@80	850	///
kpeter@80	851	/// \sa AddMap, MulMap, DivMap
kpeter@80	852	template<typename M1, typename M2>
kpeter@80	853	class SubMap : public MapBase<typename M1::Key, typename M1::Value> {
kpeter@80	854	const M1 &_m1;
kpeter@80	855	const M2 &_m2;
kpeter@80	856	public:
kpeter@550	857	///\e
kpeter@550	858	typedef typename M1::Key Key;
kpeter@550	859	///\e
kpeter@550	860	typedef typename M1::Value Value;
kpeter@80	861
kpeter@80	862	/// Constructor
kpeter@80	863	SubMap(const M1 &m1, const M2 &m2) : _m1(m1), _m2(m2) {}
kpeter@550	864	///\e
kpeter@80	865	Value operator[](const Key &k) const { return _m1[k]-_m2[k]; }
kpeter@80	866	};
kpeter@80	867
kpeter@301	868	/// Returns a \c SubMap class
kpeter@301	869
kpeter@301	870	/// This function just returns a \c SubMap class.
kpeter@80	871	///
kpeter@80	872	/// For example, if \c m1 and \c m2 are both maps with \c double
kpeter@80	873	/// values, then <tt>subMap(m1,m2)[x]</tt> will be equal to
kpeter@80	874	/// <tt>m1[x]-m2[x]</tt>.
kpeter@80	875	///
kpeter@80	876	/// \relates SubMap
kpeter@80	877	template<typename M1, typename M2>
kpeter@80	878	inline SubMap<M1, M2> subMap(const M1 &m1, const M2 &m2) {
kpeter@80	879	return SubMap<M1, M2>(m1,m2);
kpeter@80	880	}
kpeter@80	881
kpeter@80	882
kpeter@80	883	/// Product of two maps
kpeter@80	884
kpeter@82	885	/// This \ref concepts::ReadMap "read-only map" returns the product
kpeter@80	886	/// of the values of the two given maps.
kpeter@80	887	/// Its \c Key and \c Value types are inherited from \c M1.
kpeter@80	888	/// The \c Key and \c Value of \c M2 must be convertible to those of
kpeter@80	889	/// \c M1.
kpeter@80	890	///
kpeter@80	891	/// If \c m1 is of type \c M1 and \c m2 is of \c M2, then for
kpeter@80	892	/// \code
kpeter@80	893	/// MulMap<M1,M2> mm(m1,m2);
kpeter@80	894	/// \endcode
kpeter@80	895	/// <tt>mm[x]</tt> will be equal to <tt>m1[x]*m2[x]</tt>.
kpeter@80	896	///
kpeter@80	897	/// The simplest way of using this map is through the mulMap()
kpeter@80	898	/// function.
kpeter@80	899	///
kpeter@80	900	/// \sa AddMap, SubMap, DivMap
kpeter@80	901	/// \sa ScaleMap, ScaleWriteMap
kpeter@80	902	template<typename M1, typename M2>
kpeter@80	903	class MulMap : public MapBase<typename M1::Key, typename M1::Value> {
kpeter@80	904	const M1 &_m1;
kpeter@80	905	const M2 &_m2;
kpeter@80	906	public:
kpeter@550	907	///\e
kpeter@550	908	typedef typename M1::Key Key;
kpeter@550	909	///\e
kpeter@550	910	typedef typename M1::Value Value;
kpeter@80	911
kpeter@80	912	/// Constructor
kpeter@80	913	MulMap(const M1 &m1,const M2 &m2) : _m1(m1), _m2(m2) {}
kpeter@550	914	///\e
kpeter@80	915	Value operator[](const Key &k) const { return _m1[k]*_m2[k]; }
kpeter@80	916	};
kpeter@80	917
kpeter@301	918	/// Returns a \c MulMap class
kpeter@301	919
kpeter@301	920	/// This function just returns a \c MulMap class.
kpeter@80	921	///
kpeter@80	922	/// For example, if \c m1 and \c m2 are both maps with \c double
kpeter@80	923	/// values, then <tt>mulMap(m1,m2)[x]</tt> will be equal to
kpeter@80	924	/// <tt>m1[x]*m2[x]</tt>.
kpeter@80	925	///
kpeter@80	926	/// \relates MulMap
kpeter@80	927	template<typename M1, typename M2>
kpeter@80	928	inline MulMap<M1, M2> mulMap(const M1 &m1,const M2 &m2) {
kpeter@80	929	return MulMap<M1, M2>(m1,m2);
kpeter@80	930	}
kpeter@80	931
kpeter@80	932
kpeter@80	933	/// Quotient of two maps
kpeter@80	934
kpeter@82	935	/// This \ref concepts::ReadMap "read-only map" returns the quotient
kpeter@80	936	/// of the values of the two given maps.
kpeter@80	937	/// Its \c Key and \c Value types are inherited from \c M1.
kpeter@80	938	/// The \c Key and \c Value of \c M2 must be convertible to those of
kpeter@80	939	/// \c M1.
kpeter@80	940	///
kpeter@80	941	/// If \c m1 is of type \c M1 and \c m2 is of \c M2, then for
kpeter@80	942	/// \code
kpeter@80	943	/// DivMap<M1,M2> dm(m1,m2);
kpeter@80	944	/// \endcode
kpeter@80	945	/// <tt>dm[x]</tt> will be equal to <tt>m1[x]/m2[x]</tt>.
kpeter@80	946	///
kpeter@80	947	/// The simplest way of using this map is through the divMap()
kpeter@80	948	/// function.
kpeter@80	949	///
kpeter@80	950	/// \sa AddMap, SubMap, MulMap
kpeter@80	951	template<typename M1, typename M2>
kpeter@80	952	class DivMap : public MapBase<typename M1::Key, typename M1::Value> {
kpeter@80	953	const M1 &_m1;
kpeter@80	954	const M2 &_m2;
kpeter@80	955	public:
kpeter@550	956	///\e
kpeter@550	957	typedef typename M1::Key Key;
kpeter@550	958	///\e
kpeter@550	959	typedef typename M1::Value Value;
kpeter@80	960
kpeter@80	961	/// Constructor
kpeter@80	962	DivMap(const M1 &m1,const M2 &m2) : _m1(m1), _m2(m2) {}
kpeter@550	963	///\e
kpeter@80	964	Value operator[](const Key &k) const { return _m1[k]/_m2[k]; }
kpeter@80	965	};
kpeter@80	966
kpeter@301	967	/// Returns a \c DivMap class
kpeter@301	968
kpeter@301	969	/// This function just returns a \c DivMap class.
kpeter@80	970	///
kpeter@80	971	/// For example, if \c m1 and \c m2 are both maps with \c double
kpeter@80	972	/// values, then <tt>divMap(m1,m2)[x]</tt> will be equal to
kpeter@80	973	/// <tt>m1[x]/m2[x]</tt>.
kpeter@80	974	///
kpeter@80	975	/// \relates DivMap
kpeter@80	976	template<typename M1, typename M2>
kpeter@80	977	inline DivMap<M1, M2> divMap(const M1 &m1,const M2 &m2) {
kpeter@80	978	return DivMap<M1, M2>(m1,m2);
kpeter@80	979	}
kpeter@80	980
kpeter@80	981
kpeter@80	982	/// Shifts a map with a constant.
kpeter@80	983
kpeter@82	984	/// This \ref concepts::ReadMap "read-only map" returns the sum of
kpeter@80	985	/// the given map and a constant value (i.e. it shifts the map with
kpeter@80	986	/// the constant). Its \c Key and \c Value are inherited from \c M.
kpeter@80	987	///
kpeter@80	988	/// Actually,
kpeter@80	989	/// \code
kpeter@80	990	/// ShiftMap<M> sh(m,v);
kpeter@80	991	/// \endcode
kpeter@80	992	/// is equivalent to
kpeter@80	993	/// \code
kpeter@80	994	/// ConstMap<M::Key, M::Value> cm(v);
kpeter@80	995	/// AddMap<M, ConstMap<M::Key, M::Value> > sh(m,cm);
kpeter@80	996	/// \endcode
kpeter@80	997	///
kpeter@80	998	/// The simplest way of using this map is through the shiftMap()
kpeter@80	999	/// function.
kpeter@80	1000	///
kpeter@80	1001	/// \sa ShiftWriteMap
kpeter@80	1002	template<typename M, typename C = typename M::Value>
alpar@25	1003	class ShiftMap : public MapBase<typename M::Key, typename M::Value> {
kpeter@80	1004	const M &_m;
kpeter@80	1005	C _v;
alpar@25	1006	public:
kpeter@550	1007	///\e
kpeter@550	1008	typedef typename M::Key Key;
kpeter@550	1009	///\e
kpeter@550	1010	typedef typename M::Value Value;
alpar@25	1011
kpeter@80	1012	/// Constructor
alpar@25	1013
kpeter@80	1014	/// Constructor.
kpeter@80	1015	/// \param m The undelying map.
kpeter@80	1016	/// \param v The constant value.
kpeter@80	1017	ShiftMap(const M &m, const C &v) : _m(m), _v(v) {}
kpeter@550	1018	///\e
kpeter@80	1019	Value operator[](const Key &k) const { return _m[k]+_v; }
alpar@25	1020	};
alpar@25	1021
kpeter@80	1022	/// Shifts a map with a constant (read-write version).
alpar@25	1023
kpeter@80	1024	/// This \ref concepts::ReadWriteMap "read-write map" returns the sum
kpeter@80	1025	/// of the given map and a constant value (i.e. it shifts the map with
kpeter@80	1026	/// the constant). Its \c Key and \c Value are inherited from \c M.
kpeter@80	1027	/// It makes also possible to write the map.
alpar@25	1028	///
kpeter@80	1029	/// The simplest way of using this map is through the shiftWriteMap()
kpeter@80	1030	/// function.
kpeter@80	1031	///
kpeter@80	1032	/// \sa ShiftMap
kpeter@80	1033	template<typename M, typename C = typename M::Value>
alpar@25	1034	class ShiftWriteMap : public MapBase<typename M::Key, typename M::Value> {
kpeter@80	1035	M &_m;
kpeter@80	1036	C _v;
alpar@25	1037	public:
kpeter@550	1038	///\e
kpeter@550	1039	typedef typename M::Key Key;
kpeter@550	1040	///\e
kpeter@550	1041	typedef typename M::Value Value;
alpar@25	1042
kpeter@80	1043	/// Constructor
alpar@25	1044
kpeter@80	1045	/// Constructor.
kpeter@80	1046	/// \param m The undelying map.
kpeter@80	1047	/// \param v The constant value.
kpeter@80	1048	ShiftWriteMap(M &m, const C &v) : _m(m), _v(v) {}
kpeter@550	1049	///\e
kpeter@80	1050	Value operator[](const Key &k) const { return _m[k]+_v; }
kpeter@550	1051	///\e
kpeter@80	1052	void set(const Key &k, const Value &v) { _m.set(k, v-_v); }
alpar@25	1053	};
alpar@25	1054
kpeter@301	1055	/// Returns a \c ShiftMap class
kpeter@301	1056
kpeter@301	1057	/// This function just returns a \c ShiftMap class.
kpeter@80	1058	///
kpeter@80	1059	/// For example, if \c m is a map with \c double values and \c v is
kpeter@80	1060	/// \c double, then <tt>shiftMap(m,v)[x]</tt> will be equal to
kpeter@80	1061	/// <tt>m[x]+v</tt>.
kpeter@80	1062	///
kpeter@80	1063	/// \relates ShiftMap
kpeter@80	1064	template<typename M, typename C>
kpeter@80	1065	inline ShiftMap<M, C> shiftMap(const M &m, const C &v) {
alpar@25	1066	return ShiftMap<M, C>(m,v);
alpar@25	1067	}
alpar@25	1068
kpeter@301	1069	/// Returns a \c ShiftWriteMap class
kpeter@301	1070
kpeter@301	1071	/// This function just returns a \c ShiftWriteMap class.
kpeter@80	1072	///
kpeter@80	1073	/// For example, if \c m is a map with \c double values and \c v is
kpeter@80	1074	/// \c double, then <tt>shiftWriteMap(m,v)[x]</tt> will be equal to
kpeter@80	1075	/// <tt>m[x]+v</tt>.
kpeter@80	1076	/// Moreover it makes also possible to write the map.
kpeter@80	1077	///
kpeter@80	1078	/// \relates ShiftWriteMap
kpeter@80	1079	template<typename M, typename C>
kpeter@80	1080	inline ShiftWriteMap<M, C> shiftWriteMap(M &m, const C &v) {
alpar@25	1081	return ShiftWriteMap<M, C>(m,v);
alpar@25	1082	}
alpar@25	1083
alpar@25	1084
kpeter@80	1085	/// Scales a map with a constant.
kpeter@80	1086
kpeter@82	1087	/// This \ref concepts::ReadMap "read-only map" returns the value of
kpeter@80	1088	/// the given map multiplied from the left side with a constant value.
kpeter@80	1089	/// Its \c Key and \c Value are inherited from \c M.
alpar@26	1090	///
kpeter@80	1091	/// Actually,
kpeter@80	1092	/// \code
kpeter@80	1093	/// ScaleMap<M> sc(m,v);
kpeter@80	1094	/// \endcode
kpeter@80	1095	/// is equivalent to
kpeter@80	1096	/// \code
kpeter@80	1097	/// ConstMap<M::Key, M::Value> cm(v);
kpeter@80	1098	/// MulMap<ConstMap<M::Key, M::Value>, M> sc(cm,m);
kpeter@80	1099	/// \endcode
alpar@25	1100	///
kpeter@80	1101	/// The simplest way of using this map is through the scaleMap()
kpeter@80	1102	/// function.
alpar@25	1103	///
kpeter@80	1104	/// \sa ScaleWriteMap
kpeter@80	1105	template<typename M, typename C = typename M::Value>
alpar@25	1106	class ScaleMap : public MapBase<typename M::Key, typename M::Value> {
kpeter@80	1107	const M &_m;
kpeter@80	1108	C _v;
alpar@25	1109	public:
kpeter@550	1110	///\e
kpeter@550	1111	typedef typename M::Key Key;
kpeter@550	1112	///\e
kpeter@550	1113	typedef typename M::Value Value;
alpar@25	1114
kpeter@80	1115	/// Constructor
alpar@25	1116
kpeter@80	1117	/// Constructor.
kpeter@80	1118	/// \param m The undelying map.
kpeter@80	1119	/// \param v The constant value.
kpeter@80	1120	ScaleMap(const M &m, const C &v) : _m(m), _v(v) {}
kpeter@550	1121	///\e
kpeter@80	1122	Value operator[](const Key &k) const { return _v*_m[k]; }
alpar@25	1123	};
alpar@25	1124
kpeter@80	1125	/// Scales a map with a constant (read-write version).
alpar@25	1126
kpeter@80	1127	/// This \ref concepts::ReadWriteMap "read-write map" returns the value of
kpeter@80	1128	/// the given map multiplied from the left side with a constant value.
kpeter@80	1129	/// Its \c Key and \c Value are inherited from \c M.
kpeter@80	1130	/// It can also be used as write map if the \c / operator is defined
kpeter@80	1131	/// between \c Value and \c C and the given multiplier is not zero.
kpeter@29	1132	///
kpeter@80	1133	/// The simplest way of using this map is through the scaleWriteMap()
kpeter@80	1134	/// function.
kpeter@80	1135	///
kpeter@80	1136	/// \sa ScaleMap
kpeter@80	1137	template<typename M, typename C = typename M::Value>
alpar@25	1138	class ScaleWriteMap : public MapBase<typename M::Key, typename M::Value> {
kpeter@80	1139	M &_m;
kpeter@80	1140	C _v;
alpar@25	1141	public:
kpeter@550	1142	///\e
kpeter@550	1143	typedef typename M::Key Key;
kpeter@550	1144	///\e
kpeter@550	1145	typedef typename M::Value Value;
alpar@25	1146
kpeter@80	1147	/// Constructor
alpar@25	1148
kpeter@80	1149	/// Constructor.
kpeter@80	1150	/// \param m The undelying map.
kpeter@80	1151	/// \param v The constant value.
kpeter@80	1152	ScaleWriteMap(M &m, const C &v) : _m(m), _v(v) {}
kpeter@550	1153	///\e
kpeter@80	1154	Value operator[](const Key &k) const { return _v*_m[k]; }
kpeter@550	1155	///\e
kpeter@80	1156	void set(const Key &k, const Value &v) { _m.set(k, v/_v); }
alpar@25	1157	};
alpar@25	1158
kpeter@301	1159	/// Returns a \c ScaleMap class
kpeter@301	1160
kpeter@301	1161	/// This function just returns a \c ScaleMap class.
kpeter@80	1162	///
kpeter@80	1163	/// For example, if \c m is a map with \c double values and \c v is
kpeter@80	1164	/// \c double, then <tt>scaleMap(m,v)[x]</tt> will be equal to
kpeter@80	1165	/// <tt>v*m[x]</tt>.
kpeter@80	1166	///
kpeter@80	1167	/// \relates ScaleMap
kpeter@80	1168	template<typename M, typename C>
kpeter@80	1169	inline ScaleMap<M, C> scaleMap(const M &m, const C &v) {
alpar@25	1170	return ScaleMap<M, C>(m,v);
alpar@25	1171	}
alpar@25	1172
kpeter@301	1173	/// Returns a \c ScaleWriteMap class
kpeter@301	1174
kpeter@301	1175	/// This function just returns a \c ScaleWriteMap class.
kpeter@80	1176	///
kpeter@80	1177	/// For example, if \c m is a map with \c double values and \c v is
kpeter@80	1178	/// \c double, then <tt>scaleWriteMap(m,v)[x]</tt> will be equal to
kpeter@80	1179	/// <tt>v*m[x]</tt>.
kpeter@80	1180	/// Moreover it makes also possible to write the map.
kpeter@80	1181	///
kpeter@80	1182	/// \relates ScaleWriteMap
kpeter@80	1183	template<typename M, typename C>
kpeter@80	1184	inline ScaleWriteMap<M, C> scaleWriteMap(M &m, const C &v) {
alpar@25	1185	return ScaleWriteMap<M, C>(m,v);
alpar@25	1186	}
alpar@25	1187
alpar@25	1188
kpeter@80	1189	/// Negative of a map
alpar@25	1190
kpeter@82	1191	/// This \ref concepts::ReadMap "read-only map" returns the negative
kpeter@80	1192	/// of the values of the given map (using the unary \c - operator).
kpeter@80	1193	/// Its \c Key and \c Value are inherited from \c M.
alpar@25	1194	///
kpeter@80	1195	/// If M::Value is \c int, \c double etc., then
kpeter@80	1196	/// \code
kpeter@80	1197	/// NegMap<M> neg(m);
kpeter@80	1198	/// \endcode
kpeter@80	1199	/// is equivalent to
kpeter@80	1200	/// \code
kpeter@80	1201	/// ScaleMap<M> neg(m,-1);
kpeter@80	1202	/// \endcode
kpeter@29	1203	///
kpeter@80	1204	/// The simplest way of using this map is through the negMap()
kpeter@80	1205	/// function.
kpeter@29	1206	///
kpeter@80	1207	/// \sa NegWriteMap
kpeter@80	1208	template<typename M>
alpar@25	1209	class NegMap : public MapBase<typename M::Key, typename M::Value> {
kpeter@80	1210	const M& _m;
alpar@25	1211	public:
kpeter@550	1212	///\e
kpeter@550	1213	typedef typename M::Key Key;
kpeter@550	1214	///\e
kpeter@550	1215	typedef typename M::Value Value;
alpar@25	1216
kpeter@80	1217	/// Constructor
kpeter@80	1218	NegMap(const M &m) : _m(m) {}
kpeter@550	1219	///\e
kpeter@80	1220	Value operator[](const Key &k) const { return -_m[k]; }
alpar@25	1221	};
alpar@25	1222
kpeter@80	1223	/// Negative of a map (read-write version)
kpeter@80	1224
kpeter@80	1225	/// This \ref concepts::ReadWriteMap "read-write map" returns the
kpeter@80	1226	/// negative of the values of the given map (using the unary \c -
kpeter@80	1227	/// operator).
kpeter@80	1228	/// Its \c Key and \c Value are inherited from \c M.
kpeter@80	1229	/// It makes also possible to write the map.
kpeter@80	1230	///
kpeter@80	1231	/// If M::Value is \c int, \c double etc., then
kpeter@80	1232	/// \code
kpeter@80	1233	/// NegWriteMap<M> neg(m);
kpeter@80	1234	/// \endcode
kpeter@80	1235	/// is equivalent to
kpeter@80	1236	/// \code
kpeter@80	1237	/// ScaleWriteMap<M> neg(m,-1);
kpeter@80	1238	/// \endcode
kpeter@80	1239	///
kpeter@80	1240	/// The simplest way of using this map is through the negWriteMap()
kpeter@80	1241	/// function.
kpeter@29	1242	///
kpeter@29	1243	/// \sa NegMap
kpeter@80	1244	template<typename M>
alpar@25	1245	class NegWriteMap : public MapBase<typename M::Key, typename M::Value> {
kpeter@80	1246	M &_m;
alpar@25	1247	public:
kpeter@550	1248	///\e
kpeter@550	1249	typedef typename M::Key Key;
kpeter@550	1250	///\e
kpeter@550	1251	typedef typename M::Value Value;
alpar@25	1252
kpeter@80	1253	/// Constructor
kpeter@80	1254	NegWriteMap(M &m) : _m(m) {}
kpeter@550	1255	///\e
kpeter@80	1256	Value operator[](const Key &k) const { return -_m[k]; }
kpeter@550	1257	///\e
kpeter@80	1258	void set(const Key &k, const Value &v) { _m.set(k, -v); }
alpar@25	1259	};
alpar@25	1260
kpeter@301	1261	/// Returns a \c NegMap class
kpeter@301	1262
kpeter@301	1263	/// This function just returns a \c NegMap class.
kpeter@80	1264	///
kpeter@80	1265	/// For example, if \c m is a map with \c double values, then
kpeter@80	1266	/// <tt>negMap(m)[x]</tt> will be equal to <tt>-m[x]</tt>.
kpeter@80	1267	///
kpeter@80	1268	/// \relates NegMap
kpeter@80	1269	template <typename M>
alpar@25	1270	inline NegMap<M> negMap(const M &m) {
alpar@25	1271	return NegMap<M>(m);
alpar@25	1272	}
alpar@25	1273
kpeter@301	1274	/// Returns a \c NegWriteMap class
kpeter@301	1275
kpeter@301	1276	/// This function just returns a \c NegWriteMap class.
kpeter@80	1277	///
kpeter@80	1278	/// For example, if \c m is a map with \c double values, then
kpeter@80	1279	/// <tt>negWriteMap(m)[x]</tt> will be equal to <tt>-m[x]</tt>.
kpeter@80	1280	/// Moreover it makes also possible to write the map.
kpeter@80	1281	///
kpeter@80	1282	/// \relates NegWriteMap
kpeter@80	1283	template <typename M>
kpeter@80	1284	inline NegWriteMap<M> negWriteMap(M &m) {
alpar@25	1285	return NegWriteMap<M>(m);
alpar@25	1286	}
alpar@25	1287
alpar@25	1288
kpeter@80	1289	/// Absolute value of a map
kpeter@80	1290
kpeter@82	1291	/// This \ref concepts::ReadMap "read-only map" returns the absolute
kpeter@80	1292	/// value of the values of the given map.
kpeter@80	1293	/// Its \c Key and \c Value are inherited from \c M.
kpeter@80	1294	/// \c Value must be comparable to \c 0 and the unary \c -
kpeter@80	1295	/// operator must be defined for it, of course.
kpeter@80	1296	///
kpeter@80	1297	/// The simplest way of using this map is through the absMap()
kpeter@80	1298	/// function.
kpeter@80	1299	template<typename M>
alpar@25	1300	class AbsMap : public MapBase<typename M::Key, typename M::Value> {
kpeter@80	1301	const M &_m;
alpar@25	1302	public:
kpeter@550	1303	///\e
kpeter@550	1304	typedef typename M::Key Key;
kpeter@550	1305	///\e
kpeter@550	1306	typedef typename M::Value Value;
alpar@25	1307
kpeter@80	1308	/// Constructor
kpeter@80	1309	AbsMap(const M &m) : _m(m) {}
kpeter@550	1310	///\e
kpeter@80	1311	Value operator[](const Key &k) const {
kpeter@80	1312	Value tmp = _m[k];
alpar@25	1313	return tmp >= 0 ? tmp : -tmp;
alpar@25	1314	}
alpar@25	1315
alpar@25	1316	};
alpar@25	1317
kpeter@301	1318	/// Returns an \c AbsMap class
kpeter@301	1319
kpeter@301	1320	/// This function just returns an \c AbsMap class.
kpeter@80	1321	///
kpeter@80	1322	/// For example, if \c m is a map with \c double values, then
kpeter@80	1323	/// <tt>absMap(m)[x]</tt> will be equal to <tt>m[x]</tt> if
kpeter@80	1324	/// it is positive or zero and <tt>-m[x]</tt> if <tt>m[x]</tt> is
kpeter@80	1325	/// negative.
kpeter@80	1326	///
kpeter@80	1327	/// \relates AbsMap
kpeter@80	1328	template<typename M>
alpar@25	1329	inline AbsMap<M> absMap(const M &m) {
alpar@25	1330	return AbsMap<M>(m);
alpar@25	1331	}
alpar@25	1332
kpeter@82	1333	/// @}
alpar@209	1334
kpeter@82	1335	// Logical maps and map adaptors:
kpeter@82	1336
kpeter@82	1337	/// \addtogroup maps
kpeter@82	1338	/// @{
kpeter@82	1339
kpeter@82	1340	/// Constant \c true map.
kpeter@82	1341
kpeter@82	1342	/// This \ref concepts::ReadMap "read-only map" assigns \c true to
kpeter@82	1343	/// each key.
kpeter@82	1344	///
kpeter@82	1345	/// Note that
kpeter@82	1346	/// \code
kpeter@82	1347	/// TrueMap<K> tm;
kpeter@82	1348	/// \endcode
kpeter@82	1349	/// is equivalent to
kpeter@82	1350	/// \code
kpeter@82	1351	/// ConstMap<K,bool> tm(true);
kpeter@82	1352	/// \endcode
kpeter@82	1353	///
kpeter@82	1354	/// \sa FalseMap
kpeter@82	1355	/// \sa ConstMap
kpeter@82	1356	template <typename K>
kpeter@82	1357	class TrueMap : public MapBase<K, bool> {
kpeter@82	1358	public:
kpeter@550	1359	///\e
kpeter@550	1360	typedef K Key;
kpeter@550	1361	///\e
kpeter@550	1362	typedef bool Value;
kpeter@82	1363
kpeter@82	1364	/// Gives back \c true.
kpeter@82	1365	Value operator[](const Key&) const { return true; }
kpeter@82	1366	};
kpeter@82	1367
kpeter@301	1368	/// Returns a \c TrueMap class
kpeter@301	1369
kpeter@301	1370	/// This function just returns a \c TrueMap class.
kpeter@82	1371	/// \relates TrueMap
kpeter@82	1372	template<typename K>
kpeter@82	1373	inline TrueMap<K> trueMap() {
kpeter@82	1374	return TrueMap<K>();
kpeter@82	1375	}
kpeter@82	1376
kpeter@82	1377
kpeter@82	1378	/// Constant \c false map.
kpeter@82	1379
kpeter@82	1380	/// This \ref concepts::ReadMap "read-only map" assigns \c false to
kpeter@82	1381	/// each key.
kpeter@82	1382	///
kpeter@82	1383	/// Note that
kpeter@82	1384	/// \code
kpeter@82	1385	/// FalseMap<K> fm;
kpeter@82	1386	/// \endcode
kpeter@82	1387	/// is equivalent to
kpeter@82	1388	/// \code
kpeter@82	1389	/// ConstMap<K,bool> fm(false);
kpeter@82	1390	/// \endcode
kpeter@82	1391	///
kpeter@82	1392	/// \sa TrueMap
kpeter@82	1393	/// \sa ConstMap
kpeter@82	1394	template <typename K>
kpeter@82	1395	class FalseMap : public MapBase<K, bool> {
kpeter@82	1396	public:
kpeter@550	1397	///\e
kpeter@550	1398	typedef K Key;
kpeter@550	1399	///\e
kpeter@550	1400	typedef bool Value;
kpeter@82	1401
kpeter@82	1402	/// Gives back \c false.
kpeter@82	1403	Value operator[](const Key&) const { return false; }
kpeter@82	1404	};
kpeter@82	1405
kpeter@301	1406	/// Returns a \c FalseMap class
kpeter@301	1407
kpeter@301	1408	/// This function just returns a \c FalseMap class.
kpeter@82	1409	/// \relates FalseMap
kpeter@82	1410	template<typename K>
kpeter@82	1411	inline FalseMap<K> falseMap() {
kpeter@82	1412	return FalseMap<K>();
kpeter@82	1413	}
kpeter@82	1414
kpeter@82	1415	/// @}
kpeter@82	1416
kpeter@82	1417	/// \addtogroup map_adaptors
kpeter@82	1418	/// @{
kpeter@82	1419
kpeter@82	1420	/// Logical 'and' of two maps
kpeter@82	1421
kpeter@82	1422	/// This \ref concepts::ReadMap "read-only map" returns the logical
kpeter@82	1423	/// 'and' of the values of the two given maps.
kpeter@82	1424	/// Its \c Key type is inherited from \c M1 and its \c Value type is
kpeter@82	1425	/// \c bool. \c M2::Key must be convertible to \c M1::Key.
kpeter@82	1426	///
kpeter@82	1427	/// If \c m1 is of type \c M1 and \c m2 is of \c M2, then for
kpeter@82	1428	/// \code
kpeter@82	1429	/// AndMap<M1,M2> am(m1,m2);
kpeter@82	1430	/// \endcode
kpeter@82	1431	/// <tt>am[x]</tt> will be equal to <tt>m1[x]&&m2[x]</tt>.
kpeter@82	1432	///
kpeter@82	1433	/// The simplest way of using this map is through the andMap()
kpeter@82	1434	/// function.
kpeter@82	1435	///
kpeter@82	1436	/// \sa OrMap
kpeter@82	1437	/// \sa NotMap, NotWriteMap
kpeter@82	1438	template<typename M1, typename M2>
kpeter@82	1439	class AndMap : public MapBase<typename M1::Key, bool> {
kpeter@82	1440	const M1 &_m1;
kpeter@82	1441	const M2 &_m2;
kpeter@82	1442	public:
kpeter@550	1443	///\e
kpeter@550	1444	typedef typename M1::Key Key;
kpeter@550	1445	///\e
kpeter@550	1446	typedef bool Value;
kpeter@82	1447
kpeter@82	1448	/// Constructor
kpeter@82	1449	AndMap(const M1 &m1, const M2 &m2) : _m1(m1), _m2(m2) {}
kpeter@550	1450	///\e
kpeter@82	1451	Value operator[](const Key &k) const { return _m1[k]&&_m2[k]; }
kpeter@82	1452	};
kpeter@82	1453
kpeter@301	1454	/// Returns an \c AndMap class
kpeter@301	1455
kpeter@301	1456	/// This function just returns an \c AndMap class.
kpeter@82	1457	///
kpeter@82	1458	/// For example, if \c m1 and \c m2 are both maps with \c bool values,
kpeter@82	1459	/// then <tt>andMap(m1,m2)[x]</tt> will be equal to
kpeter@82	1460	/// <tt>m1[x]&&m2[x]</tt>.
kpeter@82	1461	///
kpeter@82	1462	/// \relates AndMap
kpeter@82	1463	template<typename M1, typename M2>
kpeter@82	1464	inline AndMap<M1, M2> andMap(const M1 &m1, const M2 &m2) {
kpeter@82	1465	return AndMap<M1, M2>(m1,m2);
kpeter@82	1466	}
kpeter@82	1467
kpeter@82	1468
kpeter@82	1469	/// Logical 'or' of two maps
kpeter@82	1470
kpeter@82	1471	/// This \ref concepts::ReadMap "read-only map" returns the logical
kpeter@82	1472	/// 'or' of the values of the two given maps.
kpeter@82	1473	/// Its \c Key type is inherited from \c M1 and its \c Value type is
kpeter@82	1474	/// \c bool. \c M2::Key must be convertible to \c M1::Key.
kpeter@82	1475	///
kpeter@82	1476	/// If \c m1 is of type \c M1 and \c m2 is of \c M2, then for
kpeter@82	1477	/// \code
kpeter@82	1478	/// OrMap<M1,M2> om(m1,m2);
kpeter@82	1479	/// \endcode
kpeter@82	1480	/// <tt>om[x]</tt> will be equal to <tt>m1[x]\|\|m2[x]</tt>.
kpeter@82	1481	///
kpeter@82	1482	/// The simplest way of using this map is through the orMap()
kpeter@82	1483	/// function.
kpeter@82	1484	///
kpeter@82	1485	/// \sa AndMap
kpeter@82	1486	/// \sa NotMap, NotWriteMap
kpeter@82	1487	template<typename M1, typename M2>
kpeter@82	1488	class OrMap : public MapBase<typename M1::Key, bool> {
kpeter@82	1489	const M1 &_m1;
kpeter@82	1490	const M2 &_m2;
kpeter@82	1491	public:
kpeter@550	1492	///\e
kpeter@550	1493	typedef typename M1::Key Key;
kpeter@550	1494	///\e
kpeter@550	1495	typedef bool Value;
kpeter@82	1496
kpeter@82	1497	/// Constructor
kpeter@82	1498	OrMap(const M1 &m1, const M2 &m2) : _m1(m1), _m2(m2) {}
kpeter@550	1499	///\e
kpeter@82	1500	Value operator[](const Key &k) const { return _m1[k]\|\|_m2[k]; }
kpeter@82	1501	};
kpeter@82	1502
kpeter@301	1503	/// Returns an \c OrMap class
kpeter@301	1504
kpeter@301	1505	/// This function just returns an \c OrMap class.
kpeter@82	1506	///
kpeter@82	1507	/// For example, if \c m1 and \c m2 are both maps with \c bool values,
kpeter@82	1508	/// then <tt>orMap(m1,m2)[x]</tt> will be equal to
kpeter@82	1509	/// <tt>m1[x]\|\|m2[x]</tt>.
kpeter@82	1510	///
kpeter@82	1511	/// \relates OrMap
kpeter@82	1512	template<typename M1, typename M2>
kpeter@82	1513	inline OrMap<M1, M2> orMap(const M1 &m1, const M2 &m2) {
kpeter@82	1514	return OrMap<M1, M2>(m1,m2);
kpeter@82	1515	}
kpeter@82	1516
alpar@25	1517
kpeter@80	1518	/// Logical 'not' of a map
kpeter@80	1519
kpeter@82	1520	/// This \ref concepts::ReadMap "read-only map" returns the logical
kpeter@80	1521	/// negation of the values of the given map.
kpeter@80	1522	/// Its \c Key is inherited from \c M and its \c Value is \c bool.
alpar@25	1523	///
kpeter@80	1524	/// The simplest way of using this map is through the notMap()
kpeter@80	1525	/// function.
alpar@25	1526	///
kpeter@80	1527	/// \sa NotWriteMap
kpeter@80	1528	template <typename M>
alpar@25	1529	class NotMap : public MapBase<typename M::Key, bool> {
kpeter@80	1530	const M &_m;
alpar@25	1531	public:
kpeter@550	1532	///\e
kpeter@550	1533	typedef typename M::Key Key;
kpeter@550	1534	///\e
kpeter@550	1535	typedef bool Value;
alpar@25	1536
alpar@25	1537	/// Constructor
kpeter@80	1538	NotMap(const M &m) : _m(m) {}
kpeter@550	1539	///\e
kpeter@80	1540	Value operator[](const Key &k) const { return !_m[k]; }
alpar@25	1541	};
alpar@25	1542
kpeter@80	1543	/// Logical 'not' of a map (read-write version)
kpeter@80	1544
kpeter@80	1545	/// This \ref concepts::ReadWriteMap "read-write map" returns the
kpeter@80	1546	/// logical negation of the values of the given map.
kpeter@80	1547	/// Its \c Key is inherited from \c M and its \c Value is \c bool.
kpeter@80	1548	/// It makes also possible to write the map. When a value is set,
kpeter@80	1549	/// the opposite value is set to the original map.
kpeter@29	1550	///
kpeter@80	1551	/// The simplest way of using this map is through the notWriteMap()
kpeter@80	1552	/// function.
kpeter@80	1553	///
kpeter@80	1554	/// \sa NotMap
kpeter@80	1555	template <typename M>
alpar@25	1556	class NotWriteMap : public MapBase<typename M::Key, bool> {
kpeter@80	1557	M &_m;
alpar@25	1558	public:
kpeter@550	1559	///\e
kpeter@550	1560	typedef typename M::Key Key;
kpeter@550	1561	///\e
kpeter@550	1562	typedef bool Value;
alpar@25	1563
alpar@25	1564	/// Constructor
kpeter@80	1565	NotWriteMap(M &m) : _m(m) {}
kpeter@550	1566	///\e
kpeter@80	1567	Value operator[](const Key &k) const { return !_m[k]; }
kpeter@550	1568	///\e
kpeter@80	1569	void set(const Key &k, bool v) { _m.set(k, !v); }
alpar@25	1570	};
kpeter@80	1571
kpeter@301	1572	/// Returns a \c NotMap class
kpeter@301	1573
kpeter@301	1574	/// This function just returns a \c NotMap class.
kpeter@80	1575	///
kpeter@80	1576	/// For example, if \c m is a map with \c bool values, then
kpeter@80	1577	/// <tt>notMap(m)[x]</tt> will be equal to <tt>!m[x]</tt>.
kpeter@80	1578	///
kpeter@80	1579	/// \relates NotMap
kpeter@80	1580	template <typename M>
alpar@25	1581	inline NotMap<M> notMap(const M &m) {
alpar@25	1582	return NotMap<M>(m);
alpar@25	1583	}
kpeter@80	1584
kpeter@301	1585	/// Returns a \c NotWriteMap class
kpeter@301	1586
kpeter@301	1587	/// This function just returns a \c NotWriteMap class.
kpeter@80	1588	///
kpeter@80	1589	/// For example, if \c m is a map with \c bool values, then
kpeter@80	1590	/// <tt>notWriteMap(m)[x]</tt> will be equal to <tt>!m[x]</tt>.
kpeter@80	1591	/// Moreover it makes also possible to write the map.
kpeter@80	1592	///
kpeter@80	1593	/// \relates NotWriteMap
kpeter@80	1594	template <typename M>
kpeter@80	1595	inline NotWriteMap<M> notWriteMap(M &m) {
alpar@25	1596	return NotWriteMap<M>(m);
alpar@25	1597	}
alpar@25	1598
kpeter@82	1599
kpeter@82	1600	/// Combination of two maps using the \c == operator
kpeter@82	1601
kpeter@82	1602	/// This \ref concepts::ReadMap "read-only map" assigns \c true to
kpeter@82	1603	/// the keys for which the corresponding values of the two maps are
kpeter@82	1604	/// equal.
kpeter@82	1605	/// Its \c Key type is inherited from \c M1 and its \c Value type is
kpeter@82	1606	/// \c bool. \c M2::Key must be convertible to \c M1::Key.
kpeter@82	1607	///
kpeter@82	1608	/// If \c m1 is of type \c M1 and \c m2 is of \c M2, then for
kpeter@82	1609	/// \code
kpeter@82	1610	/// EqualMap<M1,M2> em(m1,m2);
kpeter@82	1611	/// \endcode
kpeter@82	1612	/// <tt>em[x]</tt> will be equal to <tt>m1[x]==m2[x]</tt>.
kpeter@82	1613	///
kpeter@82	1614	/// The simplest way of using this map is through the equalMap()
kpeter@82	1615	/// function.
kpeter@82	1616	///
kpeter@82	1617	/// \sa LessMap
kpeter@82	1618	template<typename M1, typename M2>
kpeter@82	1619	class EqualMap : public MapBase<typename M1::Key, bool> {
kpeter@82	1620	const M1 &_m1;
kpeter@82	1621	const M2 &_m2;
kpeter@82	1622	public:
kpeter@550	1623	///\e
kpeter@550	1624	typedef typename M1::Key Key;
kpeter@550	1625	///\e
kpeter@550	1626	typedef bool Value;
kpeter@82	1627
kpeter@82	1628	/// Constructor
kpeter@82	1629	EqualMap(const M1 &m1, const M2 &m2) : _m1(m1), _m2(m2) {}
kpeter@550	1630	///\e
kpeter@82	1631	Value operator[](const Key &k) const { return _m1[k]==_m2[k]; }
kpeter@82	1632	};
kpeter@82	1633
kpeter@301	1634	/// Returns an \c EqualMap class
kpeter@301	1635
kpeter@301	1636	/// This function just returns an \c EqualMap class.
kpeter@82	1637	///
kpeter@82	1638	/// For example, if \c m1 and \c m2 are maps with keys and values of
kpeter@82	1639	/// the same type, then <tt>equalMap(m1,m2)[x]</tt> will be equal to
kpeter@82	1640	/// <tt>m1[x]==m2[x]</tt>.
kpeter@82	1641	///
kpeter@82	1642	/// \relates EqualMap
kpeter@82	1643	template<typename M1, typename M2>
kpeter@82	1644	inline EqualMap<M1, M2> equalMap(const M1 &m1, const M2 &m2) {
kpeter@82	1645	return EqualMap<M1, M2>(m1,m2);
kpeter@82	1646	}
kpeter@82	1647
kpeter@82	1648
kpeter@82	1649	/// Combination of two maps using the \c < operator
kpeter@82	1650
kpeter@82	1651	/// This \ref concepts::ReadMap "read-only map" assigns \c true to
kpeter@82	1652	/// the keys for which the corresponding value of the first map is
kpeter@82	1653	/// less then the value of the second map.
kpeter@82	1654	/// Its \c Key type is inherited from \c M1 and its \c Value type is
kpeter@82	1655	/// \c bool. \c M2::Key must be convertible to \c M1::Key.
kpeter@82	1656	///
kpeter@82	1657	/// If \c m1 is of type \c M1 and \c m2 is of \c M2, then for
kpeter@82	1658	/// \code
kpeter@82	1659	/// LessMap<M1,M2> lm(m1,m2);
kpeter@82	1660	/// \endcode
kpeter@82	1661	/// <tt>lm[x]</tt> will be equal to <tt>m1[x]<m2[x]</tt>.
kpeter@82	1662	///
kpeter@82	1663	/// The simplest way of using this map is through the lessMap()
kpeter@82	1664	/// function.
kpeter@82	1665	///
kpeter@82	1666	/// \sa EqualMap
kpeter@82	1667	template<typename M1, typename M2>
kpeter@82	1668	class LessMap : public MapBase<typename M1::Key, bool> {
kpeter@82	1669	const M1 &_m1;
kpeter@82	1670	const M2 &_m2;
kpeter@82	1671	public:
kpeter@550	1672	///\e
kpeter@550	1673	typedef typename M1::Key Key;
kpeter@550	1674	///\e
kpeter@550	1675	typedef bool Value;
kpeter@82	1676
kpeter@82	1677	/// Constructor
kpeter@82	1678	LessMap(const M1 &m1, const M2 &m2) : _m1(m1), _m2(m2) {}
kpeter@550	1679	///\e
kpeter@82	1680	Value operator[](const Key &k) const { return _m1[k]<_m2[k]; }
kpeter@82	1681	};
kpeter@82	1682
kpeter@301	1683	/// Returns an \c LessMap class
kpeter@301	1684
kpeter@301	1685	/// This function just returns an \c LessMap class.
kpeter@82	1686	///
kpeter@82	1687	/// For example, if \c m1 and \c m2 are maps with keys and values of
kpeter@82	1688	/// the same type, then <tt>lessMap(m1,m2)[x]</tt> will be equal to
kpeter@82	1689	/// <tt>m1[x]<m2[x]</tt>.
kpeter@82	1690	///
kpeter@82	1691	/// \relates LessMap
kpeter@82	1692	template<typename M1, typename M2>
kpeter@82	1693	inline LessMap<M1, M2> lessMap(const M1 &m1, const M2 &m2) {
kpeter@82	1694	return LessMap<M1, M2>(m1,m2);
kpeter@82	1695	}
kpeter@82	1696
alpar@104	1697	namespace _maps_bits {
alpar@104	1698
alpar@104	1699	template <typename _Iterator, typename Enable = void>
alpar@104	1700	struct IteratorTraits {
alpar@104	1701	typedef typename std::iterator_traits<_Iterator>::value_type Value;
alpar@104	1702	};
alpar@104	1703
alpar@104	1704	template <typename _Iterator>
alpar@104	1705	struct IteratorTraits<_Iterator,
alpar@104	1706	typename exists<typename _Iterator::container_type>::type>
alpar@104	1707	{
alpar@104	1708	typedef typename _Iterator::container_type::value_type Value;
alpar@104	1709	};
alpar@104	1710
alpar@104	1711	}
alpar@104	1712
kpeter@314	1713	/// @}
kpeter@314	1714
kpeter@314	1715	/// \addtogroup maps
kpeter@314	1716	/// @{
kpeter@314	1717
alpar@104	1718	/// \brief Writable bool map for logging each \c true assigned element
alpar@104	1719	///
kpeter@159	1720	/// A \ref concepts::WriteMap "writable" bool map for logging
alpar@104	1721	/// each \c true assigned element, i.e it copies subsequently each
alpar@104	1722	/// keys set to \c true to the given iterator.
kpeter@159	1723	/// The most important usage of it is storing certain nodes or arcs
kpeter@159	1724	/// that were marked \c true by an algorithm.
alpar@104	1725	///
kpeter@159	1726	/// There are several algorithms that provide solutions through bool
kpeter@159	1727	/// maps and most of them assign \c true at most once for each key.
kpeter@159	1728	/// In these cases it is a natural request to store each \c true
kpeter@159	1729	/// assigned elements (in order of the assignment), which can be
kpeter@167	1730	/// easily done with LoggerBoolMap.
kpeter@159	1731	///
kpeter@167	1732	/// The simplest way of using this map is through the loggerBoolMap()
kpeter@159	1733	/// function.
kpeter@159	1734	///
kpeter@550	1735	/// \tparam IT The type of the iterator.
kpeter@550	1736	/// \tparam KEY The key type of the map. The default value set
kpeter@159	1737	/// according to the iterator type should work in most cases.
alpar@104	1738	///
alpar@104	1739	/// \note The container of the iterator must contain enough space
kpeter@159	1740	/// for the elements or the iterator should be an inserter iterator.
kpeter@159	1741	#ifdef DOXYGEN
kpeter@550	1742	template <typename IT, typename KEY>
kpeter@159	1743	#else
kpeter@550	1744	template <typename IT,
kpeter@550	1745	typename KEY = typename _maps_bits::IteratorTraits<IT>::Value>
kpeter@159	1746	#endif
kpeter@550	1747	class LoggerBoolMap : public MapBase<KEY, bool> {
alpar@104	1748	public:
kpeter@550	1749
kpeter@550	1750	///\e
kpeter@550	1751	typedef KEY Key;
kpeter@550	1752	///\e
alpar@104	1753	typedef bool Value;
kpeter@550	1754	///\e
kpeter@550	1755	typedef IT Iterator;
alpar@104	1756
alpar@104	1757	/// Constructor
kpeter@167	1758	LoggerBoolMap(Iterator it)
alpar@104	1759	: _begin(it), _end(it) {}
alpar@104	1760
alpar@104	1761	/// Gives back the given iterator set for the first key
alpar@104	1762	Iterator begin() const {
alpar@104	1763	return _begin;
alpar@104	1764	}
alpar@104	1765
alpar@104	1766	/// Gives back the the 'after the last' iterator
alpar@104	1767	Iterator end() const {
alpar@104	1768	return _end;
alpar@104	1769	}
alpar@104	1770
alpar@104	1771	/// The set function of the map
kpeter@159	1772	void set(const Key& key, Value value) {
alpar@104	1773	if (value) {
alpar@209	1774	*_end++ = key;
alpar@104	1775	}
alpar@104	1776	}
alpar@104	1777
alpar@104	1778	private:
alpar@104	1779	Iterator _begin;
kpeter@159	1780	Iterator _end;
alpar@104	1781	};
alpar@209	1782
kpeter@301	1783	/// Returns a \c LoggerBoolMap class
kpeter@301	1784
kpeter@301	1785	/// This function just returns a \c LoggerBoolMap class.
kpeter@159	1786	///
kpeter@159	1787	/// The most important usage of it is storing certain nodes or arcs
kpeter@159	1788	/// that were marked \c true by an algorithm.
kpeter@159	1789	/// For example it makes easier to store the nodes in the processing
kpeter@159	1790	/// order of Dfs algorithm, as the following examples show.
kpeter@159	1791	/// \code
kpeter@159	1792	/// std::vector<Node> v;
kpeter@167	1793	/// dfs(g,s).processedMap(loggerBoolMap(std::back_inserter(v))).run();
kpeter@159	1794	/// \endcode
kpeter@159	1795	/// \code
kpeter@159	1796	/// std::vector<Node> v(countNodes(g));
kpeter@167	1797	/// dfs(g,s).processedMap(loggerBoolMap(v.begin())).run();
kpeter@159	1798	/// \endcode
kpeter@159	1799	///
kpeter@159	1800	/// \note The container of the iterator must contain enough space
kpeter@159	1801	/// for the elements or the iterator should be an inserter iterator.
kpeter@159	1802	///
kpeter@167	1803	/// \note LoggerBoolMap is just \ref concepts::WriteMap "writable", so
kpeter@159	1804	/// it cannot be used when a readable map is needed, for example as
kpeter@301	1805	/// \c ReachedMap for \c Bfs, \c Dfs and \c Dijkstra algorithms.
kpeter@159	1806	///
kpeter@167	1807	/// \relates LoggerBoolMap
kpeter@159	1808	template<typename Iterator>
kpeter@167	1809	inline LoggerBoolMap<Iterator> loggerBoolMap(Iterator it) {
kpeter@167	1810	return LoggerBoolMap<Iterator>(it);
kpeter@159	1811	}
alpar@104	1812
kpeter@314	1813	/// @}
kpeter@314	1814
kpeter@314	1815	/// \addtogroup graph_maps
kpeter@314	1816	/// @{
kpeter@314	1817
kpeter@550	1818	/// \brief Provides an immutable and unique id for each item in a graph.
kpeter@550	1819	///
kpeter@550	1820	/// IdMap provides a unique and immutable id for each item of the
kpeter@550	1821	/// same type (\c Node, \c Arc or \c Edge) in a graph. This id is
kpeter@550	1822	/// - \b unique: different items get different ids,
kpeter@550	1823	/// - \b immutable: the id of an item does not change (even if you
kpeter@550	1824	/// delete other nodes).
kpeter@550	1825	///
kpeter@550	1826	/// Using this map you get access (i.e. can read) the inner id values of
kpeter@550	1827	/// the items stored in the graph, which is returned by the \c id()
kpeter@550	1828	/// function of the graph. This map can be inverted with its member
deba@220	1829	/// class \c InverseMap or with the \c operator() member.
deba@220	1830	///
kpeter@550	1831	/// \tparam GR The graph type.
kpeter@550	1832	/// \tparam K The key type of the map (\c GR::Node, \c GR::Arc or
kpeter@550	1833	/// \c GR::Edge).
kpeter@550	1834	///
alpar@564	1835	/// \see RangeIdMap
kpeter@550	1836	template <typename GR, typename K>
kpeter@550	1837	class IdMap : public MapBase<K, int> {
deba@220	1838	public:
kpeter@550	1839	/// The graph type of IdMap.
kpeter@550	1840	typedef GR Graph;
kpeter@609	1841	typedef GR Digraph;
kpeter@550	1842	/// The key type of IdMap (\c Node, \c Arc or \c Edge).
kpeter@550	1843	typedef K Item;
kpeter@550	1844	/// The key type of IdMap (\c Node, \c Arc or \c Edge).
kpeter@550	1845	typedef K Key;
kpeter@550	1846	/// The value type of IdMap.
deba@220	1847	typedef int Value;
deba@220	1848
deba@220	1849	/// \brief Constructor.
deba@220	1850	///
deba@220	1851	/// Constructor of the map.
deba@220	1852	explicit IdMap(const Graph& graph) : _graph(&graph) {}
deba@220	1853
deba@220	1854	/// \brief Gives back the \e id of the item.
deba@220	1855	///
deba@220	1856	/// Gives back the immutable and unique \e id of the item.
deba@220	1857	int operator[](const Item& item) const { return _graph->id(item);}
deba@220	1858
kpeter@550	1859	/// \brief Gives back the \e item by its id.
deba@220	1860	///
kpeter@550	1861	/// Gives back the \e item by its id.
deba@220	1862	Item operator()(int id) { return _graph->fromId(id, Item()); }
deba@220	1863
deba@220	1864	private:
deba@220	1865	const Graph* _graph;
deba@220	1866
deba@220	1867	public:
deba@220	1868
kpeter@550	1869	/// \brief This class represents the inverse of its owner (IdMap).
deba@220	1870	///
kpeter@550	1871	/// This class represents the inverse of its owner (IdMap).
deba@220	1872	/// \see inverse()
deba@220	1873	class InverseMap {
deba@220	1874	public:
deba@220	1875
deba@220	1876	/// \brief Constructor.
deba@220	1877	///
deba@220	1878	/// Constructor for creating an id-to-item map.
deba@220	1879	explicit InverseMap(const Graph& graph) : _graph(&graph) {}
deba@220	1880
deba@220	1881	/// \brief Constructor.
deba@220	1882	///
deba@220	1883	/// Constructor for creating an id-to-item map.
deba@220	1884	explicit InverseMap(const IdMap& map) : _graph(map._graph) {}
deba@220	1885
deba@220	1886	/// \brief Gives back the given item from its id.
deba@220	1887	///
deba@220	1888	/// Gives back the given item from its id.
deba@220	1889	Item operator[](int id) const { return _graph->fromId(id, Item());}
deba@220	1890
deba@220	1891	private:
deba@220	1892	const Graph* _graph;
deba@220	1893	};
deba@220	1894
deba@220	1895	/// \brief Gives back the inverse of the map.
deba@220	1896	///
deba@220	1897	/// Gives back the inverse of the IdMap.
deba@220	1898	InverseMap inverse() const { return InverseMap(*_graph);}
deba@220	1899	};
deba@220	1900
deba@220	1901
alpar@564	1902	/// \brief General cross reference graph map type.
kpeter@550	1903
kpeter@550	1904	/// This class provides simple invertable graph maps.
kpeter@550	1905	/// It wraps an arbitrary \ref concepts::ReadWriteMap "ReadWriteMap"
deba@220	1906	/// and if a key is set to a new value then store it
deba@220	1907	/// in the inverse map.
deba@220	1908	///
deba@220	1909	/// The values of the map can be accessed
deba@220	1910	/// with stl compatible forward iterator.
deba@220	1911	///
kpeter@550	1912	/// \tparam GR The graph type.
kpeter@550	1913	/// \tparam K The key type of the map (\c GR::Node, \c GR::Arc or
kpeter@550	1914	/// \c GR::Edge).
kpeter@550	1915	/// \tparam V The value type of the map.
deba@220	1916	///
deba@220	1917	/// \see IterableValueMap
kpeter@550	1918	template <typename GR, typename K, typename V>
alpar@564	1919	class CrossRefMap
kpeter@550	1920	: protected ItemSetTraits<GR, K>::template Map<V>::Type {
deba@220	1921	private:
deba@220	1922
kpeter@550	1923	typedef typename ItemSetTraits<GR, K>::
kpeter@550	1924	template Map<V>::Type Map;
kpeter@550	1925
kpeter@550	1926	typedef std::map<V, K> Container;
deba@220	1927	Container _inv_map;
deba@220	1928
deba@220	1929	public:
deba@220	1930
alpar@564	1931	/// The graph type of CrossRefMap.
kpeter@550	1932	typedef GR Graph;
kpeter@609	1933	typedef GR Digraph;
alpar@564	1934	/// The key type of CrossRefMap (\c Node, \c Arc or \c Edge).
kpeter@550	1935	typedef K Item;
alpar@564	1936	/// The key type of CrossRefMap (\c Node, \c Arc or \c Edge).
kpeter@550	1937	typedef K Key;
alpar@564	1938	/// The value type of CrossRefMap.
kpeter@550	1939	typedef V Value;
deba@220	1940
deba@220	1941	/// \brief Constructor.
deba@220	1942	///
alpar@564	1943	/// Construct a new CrossRefMap for the given graph.
alpar@564	1944	explicit CrossRefMap(const Graph& graph) : Map(graph) {}
deba@220	1945
deba@220	1946	/// \brief Forward iterator for values.
deba@220	1947	///
deba@220	1948	/// This iterator is an stl compatible forward
deba@220	1949	/// iterator on the values of the map. The values can
kpeter@550	1950	/// be accessed in the <tt>[beginValue, endValue)</tt> range.
deba@220	1951	class ValueIterator
deba@220	1952	: public std::iterator<std::forward_iterator_tag, Value> {
alpar@564	1953	friend class CrossRefMap;
deba@220	1954	private:
deba@220	1955	ValueIterator(typename Container::const_iterator _it)
deba@220	1956	: it(_it) {}
deba@220	1957	public:
deba@220	1958
deba@220	1959	ValueIterator() {}
deba@220	1960
deba@220	1961	ValueIterator& operator++() { ++it; return *this; }
deba@220	1962	ValueIterator operator++(int) {
deba@220	1963	ValueIterator tmp(*this);
deba@220	1964	operator++();
deba@220	1965	return tmp;
deba@220	1966	}
deba@220	1967
deba@220	1968	const Value& operator*() const { return it->first; }
deba@220	1969	const Value* operator->() const { return &(it->first); }
deba@220	1970
deba@220	1971	bool operator==(ValueIterator jt) const { return it == jt.it; }
deba@220	1972	bool operator!=(ValueIterator jt) const { return it != jt.it; }
deba@220	1973
deba@220	1974	private:
deba@220	1975	typename Container::const_iterator it;
deba@220	1976	};
deba@220	1977
deba@220	1978	/// \brief Returns an iterator to the first value.
deba@220	1979	///
deba@220	1980	/// Returns an stl compatible iterator to the
deba@220	1981	/// first value of the map. The values of the
kpeter@550	1982	/// map can be accessed in the <tt>[beginValue, endValue)</tt>
deba@220	1983	/// range.
deba@220	1984	ValueIterator beginValue() const {
deba@220	1985	return ValueIterator(_inv_map.begin());
deba@220	1986	}
deba@220	1987
deba@220	1988	/// \brief Returns an iterator after the last value.
deba@220	1989	///
deba@220	1990	/// Returns an stl compatible iterator after the
deba@220	1991	/// last value of the map. The values of the
kpeter@550	1992	/// map can be accessed in the <tt>[beginValue, endValue)</tt>
deba@220	1993	/// range.
deba@220	1994	ValueIterator endValue() const {
deba@220	1995	return ValueIterator(_inv_map.end());
deba@220	1996	}
deba@220	1997
kpeter@550	1998	/// \brief Sets the value associated with the given key.
deba@220	1999	///
kpeter@550	2000	/// Sets the value associated with the given key.
deba@220	2001	void set(const Key& key, const Value& val) {
deba@220	2002	Value oldval = Map::operator[](key);
deba@220	2003	typename Container::iterator it = _inv_map.find(oldval);
deba@220	2004	if (it != _inv_map.end() && it->second == key) {
deba@220	2005	_inv_map.erase(it);
deba@220	2006	}
deba@220	2007	_inv_map.insert(make_pair(val, key));
deba@220	2008	Map::set(key, val);
deba@220	2009	}
deba@220	2010
kpeter@550	2011	/// \brief Returns the value associated with the given key.
deba@220	2012	///
kpeter@550	2013	/// Returns the value associated with the given key.
deba@220	2014	typename MapTraits<Map>::ConstReturnValue
deba@220	2015	operator[](const Key& key) const {
deba@220	2016	return Map::operator[](key);
deba@220	2017	}
deba@220	2018
deba@220	2019	/// \brief Gives back the item by its value.
deba@220	2020	///
deba@220	2021	/// Gives back the item by its value.
deba@220	2022	Key operator()(const Value& key) const {
deba@220	2023	typename Container::const_iterator it = _inv_map.find(key);
deba@220	2024	return it != _inv_map.end() ? it->second : INVALID;
deba@220	2025	}
deba@220	2026
deba@220	2027	protected:
deba@220	2028
kpeter@550	2029	/// \brief Erase the key from the map and the inverse map.
deba@220	2030	///
kpeter@550	2031	/// Erase the key from the map and the inverse map. It is called by the
deba@220	2032	/// \c AlterationNotifier.
deba@220	2033	virtual void erase(const Key& key) {
deba@220	2034	Value val = Map::operator[](key);
deba@220	2035	typename Container::iterator it = _inv_map.find(val);
deba@220	2036	if (it != _inv_map.end() && it->second == key) {
deba@220	2037	_inv_map.erase(it);
deba@220	2038	}
deba@220	2039	Map::erase(key);
deba@220	2040	}
deba@220	2041
kpeter@550	2042	/// \brief Erase more keys from the map and the inverse map.
deba@220	2043	///
kpeter@550	2044	/// Erase more keys from the map and the inverse map. It is called by the
deba@220	2045	/// \c AlterationNotifier.
deba@220	2046	virtual void erase(const std::vector<Key>& keys) {
deba@220	2047	for (int i = 0; i < int(keys.size()); ++i) {
deba@220	2048	Value val = Map::operator[](keys[i]);
deba@220	2049	typename Container::iterator it = _inv_map.find(val);
deba@220	2050	if (it != _inv_map.end() && it->second == keys[i]) {
deba@220	2051	_inv_map.erase(it);
deba@220	2052	}
deba@220	2053	}
deba@220	2054	Map::erase(keys);
deba@220	2055	}
deba@220	2056
kpeter@550	2057	/// \brief Clear the keys from the map and the inverse map.
deba@220	2058	///
kpeter@550	2059	/// Clear the keys from the map and the inverse map. It is called by the
deba@220	2060	/// \c AlterationNotifier.
deba@220	2061	virtual void clear() {
deba@220	2062	_inv_map.clear();
deba@220	2063	Map::clear();
deba@220	2064	}
deba@220	2065
deba@220	2066	public:
deba@220	2067
deba@220	2068	/// \brief The inverse map type.
deba@220	2069	///
deba@220	2070	/// The inverse of this map. The subscript operator of the map
kpeter@550	2071	/// gives back the item that was last assigned to the value.
deba@220	2072	class InverseMap {
deba@220	2073	public:
kpeter@550	2074	/// \brief Constructor
deba@220	2075	///
deba@220	2076	/// Constructor of the InverseMap.
alpar@564	2077	explicit InverseMap(const CrossRefMap& inverted)
deba@220	2078	: _inverted(inverted) {}
deba@220	2079
deba@220	2080	/// The value type of the InverseMap.
alpar@564	2081	typedef typename CrossRefMap::Key Value;
deba@220	2082	/// The key type of the InverseMap.
alpar@564	2083	typedef typename CrossRefMap::Value Key;
deba@220	2084
deba@220	2085	/// \brief Subscript operator.
deba@220	2086	///
kpeter@550	2087	/// Subscript operator. It gives back the item
kpeter@550	2088	/// that was last assigned to the given value.
deba@220	2089	Value operator[](const Key& key) const {
deba@220	2090	return _inverted(key);
deba@220	2091	}
deba@220	2092
deba@220	2093	private:
alpar@564	2094	const CrossRefMap& _inverted;
deba@220	2095	};
deba@220	2096
kpeter@550	2097	/// \brief It gives back the read-only inverse map.
deba@220	2098	///
kpeter@550	2099	/// It gives back the read-only inverse map.
deba@220	2100	InverseMap inverse() const {
deba@220	2101	return InverseMap(*this);
deba@220	2102	}
deba@220	2103
deba@220	2104	};
deba@220	2105
alpar@564	2106	/// \brief Provides continuous and unique ID for the
alpar@564	2107	/// items of a graph.
deba@220	2108	///
alpar@564	2109	/// RangeIdMap provides a unique and continuous
alpar@564	2110	/// ID for each item of a given type (\c Node, \c Arc or
kpeter@550	2111	/// \c Edge) in a graph. This id is
kpeter@550	2112	/// - \b unique: different items get different ids,
kpeter@550	2113	/// - \b continuous: the range of the ids is the set of integers
kpeter@550	2114	/// between 0 and \c n-1, where \c n is the number of the items of
alpar@564	2115	/// this type (\c Node, \c Arc or \c Edge).
alpar@564	2116	/// - So, the ids can change when deleting an item of the same type.
deba@220	2117	///
kpeter@550	2118	/// Thus this id is not (necessarily) the same as what can get using
kpeter@550	2119	/// the \c id() function of the graph or \ref IdMap.
kpeter@550	2120	/// This map can be inverted with its member class \c InverseMap,
kpeter@550	2121	/// or with the \c operator() member.
kpeter@550	2122	///
kpeter@550	2123	/// \tparam GR The graph type.
kpeter@550	2124	/// \tparam K The key type of the map (\c GR::Node, \c GR::Arc or
kpeter@550	2125	/// \c GR::Edge).
kpeter@550	2126	///
kpeter@550	2127	/// \see IdMap
kpeter@550	2128	template <typename GR, typename K>
alpar@564	2129	class RangeIdMap
kpeter@550	2130	: protected ItemSetTraits<GR, K>::template Map<int>::Type {
kpeter@550	2131
kpeter@550	2132	typedef typename ItemSetTraits<GR, K>::template Map<int>::Type Map;
deba@220	2133
deba@220	2134	public:
alpar@564	2135	/// The graph type of RangeIdMap.
kpeter@550	2136	typedef GR Graph;
kpeter@609	2137	typedef GR Digraph;
alpar@564	2138	/// The key type of RangeIdMap (\c Node, \c Arc or \c Edge).
kpeter@550	2139	typedef K Item;
alpar@564	2140	/// The key type of RangeIdMap (\c Node, \c Arc or \c Edge).
kpeter@550	2141	typedef K Key;
alpar@564	2142	/// The value type of RangeIdMap.
kpeter@550	2143	typedef int Value;
deba@220	2144
deba@220	2145	/// \brief Constructor.
deba@220	2146	///
alpar@564	2147	/// Constructor.
alpar@564	2148	explicit RangeIdMap(const Graph& gr) : Map(gr) {
deba@220	2149	Item it;
deba@220	2150	const typename Map::Notifier* nf = Map::notifier();
deba@220	2151	for (nf->first(it); it != INVALID; nf->next(it)) {
deba@220	2152	Map::set(it, _inv_map.size());
deba@220	2153	_inv_map.push_back(it);
deba@220	2154	}
deba@220	2155	}
deba@220	2156
deba@220	2157	protected:
deba@220	2158
kpeter@550	2159	/// \brief Adds a new key to the map.
deba@220	2160	///
deba@220	2161	/// Add a new key to the map. It is called by the
deba@220	2162	/// \c AlterationNotifier.
deba@220	2163	virtual void add(const Item& item) {
deba@220	2164	Map::add(item);
deba@220	2165	Map::set(item, _inv_map.size());
deba@220	2166	_inv_map.push_back(item);
deba@220	2167	}
deba@220	2168
deba@220	2169	/// \brief Add more new keys to the map.
deba@220	2170	///
deba@220	2171	/// Add more new keys to the map. It is called by the
deba@220	2172	/// \c AlterationNotifier.
deba@220	2173	virtual void add(const std::vector<Item>& items) {
deba@220	2174	Map::add(items);
deba@220	2175	for (int i = 0; i < int(items.size()); ++i) {
deba@220	2176	Map::set(items[i], _inv_map.size());
deba@220	2177	_inv_map.push_back(items[i]);
deba@220	2178	}
deba@220	2179	}
deba@220	2180
deba@220	2181	/// \brief Erase the key from the map.
deba@220	2182	///
deba@220	2183	/// Erase the key from the map. It is called by the
deba@220	2184	/// \c AlterationNotifier.
deba@220	2185	virtual void erase(const Item& item) {
deba@220	2186	Map::set(_inv_map.back(), Map::operator[](item));
deba@220	2187	_inv_map[Map::operator[](item)] = _inv_map.back();
deba@220	2188	_inv_map.pop_back();
deba@220	2189	Map::erase(item);
deba@220	2190	}
deba@220	2191
deba@220	2192	/// \brief Erase more keys from the map.
deba@220	2193	///
deba@220	2194	/// Erase more keys from the map. It is called by the
deba@220	2195	/// \c AlterationNotifier.
deba@220	2196	virtual void erase(const std::vector<Item>& items) {
deba@220	2197	for (int i = 0; i < int(items.size()); ++i) {
deba@220	2198	Map::set(_inv_map.back(), Map::operator[](items[i]));
deba@220	2199	_inv_map[Map::operator[](items[i])] = _inv_map.back();
deba@220	2200	_inv_map.pop_back();
deba@220	2201	}
deba@220	2202	Map::erase(items);
deba@220	2203	}
deba@220	2204
deba@220	2205	/// \brief Build the unique map.
deba@220	2206	///
deba@220	2207	/// Build the unique map. It is called by the
deba@220	2208	/// \c AlterationNotifier.
deba@220	2209	virtual void build() {
deba@220	2210	Map::build();
deba@220	2211	Item it;
deba@220	2212	const typename Map::Notifier* nf = Map::notifier();
deba@220	2213	for (nf->first(it); it != INVALID; nf->next(it)) {
deba@220	2214	Map::set(it, _inv_map.size());
deba@220	2215	_inv_map.push_back(it);
deba@220	2216	}
deba@220	2217	}
deba@220	2218
deba@220	2219	/// \brief Clear the keys from the map.
deba@220	2220	///
deba@220	2221	/// Clear the keys from the map. It is called by the
deba@220	2222	/// \c AlterationNotifier.
deba@220	2223	virtual void clear() {
deba@220	2224	_inv_map.clear();
deba@220	2225	Map::clear();
deba@220	2226	}
deba@220	2227
deba@220	2228	public:
deba@220	2229
deba@220	2230	/// \brief Returns the maximal value plus one.
deba@220	2231	///
deba@220	2232	/// Returns the maximal value plus one in the map.
deba@220	2233	unsigned int size() const {
deba@220	2234	return _inv_map.size();
deba@220	2235	}
deba@220	2236
deba@220	2237	/// \brief Swaps the position of the two items in the map.
deba@220	2238	///
deba@220	2239	/// Swaps the position of the two items in the map.
deba@220	2240	void swap(const Item& p, const Item& q) {
deba@220	2241	int pi = Map::operator[](p);
deba@220	2242	int qi = Map::operator[](q);
deba@220	2243	Map::set(p, qi);
deba@220	2244	_inv_map[qi] = p;
deba@220	2245	Map::set(q, pi);
deba@220	2246	_inv_map[pi] = q;
deba@220	2247	}
deba@220	2248
alpar@564	2249	/// \brief Gives back the \e RangeId of the item
deba@220	2250	///
alpar@564	2251	/// Gives back the \e RangeId of the item.
deba@220	2252	int operator[](const Item& item) const {
deba@220	2253	return Map::operator[](item);
deba@220	2254	}
deba@220	2255
alpar@564	2256	/// \brief Gives back the item belonging to a \e RangeId
alpar@564	2257	///
alpar@564	2258	/// Gives back the item belonging to a \e RangeId.
deba@220	2259	Item operator()(int id) const {
deba@220	2260	return _inv_map[id];
deba@220	2261	}
deba@220	2262
deba@220	2263	private:
deba@220	2264
deba@220	2265	typedef std::vector<Item> Container;
deba@220	2266	Container _inv_map;
deba@220	2267
deba@220	2268	public:
kpeter@550	2269
alpar@564	2270	/// \brief The inverse map type of RangeIdMap.
deba@220	2271	///
alpar@564	2272	/// The inverse map type of RangeIdMap.
deba@220	2273	class InverseMap {
deba@220	2274	public:
kpeter@550	2275	/// \brief Constructor
deba@220	2276	///
deba@220	2277	/// Constructor of the InverseMap.
alpar@564	2278	explicit InverseMap(const RangeIdMap& inverted)
deba@220	2279	: _inverted(inverted) {}
deba@220	2280
deba@220	2281
deba@220	2282	/// The value type of the InverseMap.
alpar@564	2283	typedef typename RangeIdMap::Key Value;
deba@220	2284	/// The key type of the InverseMap.
alpar@564	2285	typedef typename RangeIdMap::Value Key;
deba@220	2286
deba@220	2287	/// \brief Subscript operator.
deba@220	2288	///
deba@220	2289	/// Subscript operator. It gives back the item
kpeter@550	2290	/// that the descriptor currently belongs to.
deba@220	2291	Value operator[](const Key& key) const {
deba@220	2292	return _inverted(key);
deba@220	2293	}
deba@220	2294
deba@220	2295	/// \brief Size of the map.
deba@220	2296	///
deba@220	2297	/// Returns the size of the map.
deba@220	2298	unsigned int size() const {
deba@220	2299	return _inverted.size();
deba@220	2300	}
deba@220	2301
deba@220	2302	private:
alpar@564	2303	const RangeIdMap& _inverted;
deba@220	2304	};
deba@220	2305
deba@220	2306	/// \brief Gives back the inverse of the map.
deba@220	2307	///
deba@220	2308	/// Gives back the inverse of the map.
deba@220	2309	const InverseMap inverse() const {
deba@220	2310	return InverseMap(*this);
deba@220	2311	}
deba@220	2312	};
deba@220	2313
kpeter@550	2314	/// \brief Map of the source nodes of arcs in a digraph.
deba@220	2315	///
kpeter@550	2316	/// SourceMap provides access for the source node of each arc in a digraph,
kpeter@550	2317	/// which is returned by the \c source() function of the digraph.
kpeter@550	2318	/// \tparam GR The digraph type.
deba@220	2319	/// \see TargetMap
kpeter@550	2320	template <typename GR>
deba@220	2321	class SourceMap {
deba@220	2322	public:
deba@220	2323
kpeter@550	2324	///\e
kpeter@550	2325	typedef typename GR::Arc Key;
kpeter@550	2326	///\e
kpeter@550	2327	typedef typename GR::Node Value;
deba@220	2328
deba@220	2329	/// \brief Constructor
deba@220	2330	///
kpeter@550	2331	/// Constructor.
kpeter@313	2332	/// \param digraph The digraph that the map belongs to.
kpeter@550	2333	explicit SourceMap(const GR& digraph) : _graph(digraph) {}
kpeter@550	2334
kpeter@550	2335	/// \brief Returns the source node of the given arc.
deba@220	2336	///
kpeter@550	2337	/// Returns the source node of the given arc.
deba@220	2338	Value operator[](const Key& arc) const {
kpeter@550	2339	return _graph.source(arc);
deba@220	2340	}
deba@220	2341
deba@220	2342	private:
kpeter@550	2343	const GR& _graph;
deba@220	2344	};
deba@220	2345
kpeter@301	2346	/// \brief Returns a \c SourceMap class.
deba@220	2347	///
kpeter@301	2348	/// This function just returns an \c SourceMap class.
deba@220	2349	/// \relates SourceMap
kpeter@550	2350	template <typename GR>
kpeter@550	2351	inline SourceMap<GR> sourceMap(const GR& graph) {
kpeter@550	2352	return SourceMap<GR>(graph);
deba@220	2353	}
deba@220	2354
kpeter@550	2355	/// \brief Map of the target nodes of arcs in a digraph.
deba@220	2356	///
kpeter@550	2357	/// TargetMap provides access for the target node of each arc in a digraph,
kpeter@550	2358	/// which is returned by the \c target() function of the digraph.
kpeter@550	2359	/// \tparam GR The digraph type.
deba@220	2360	/// \see SourceMap
kpeter@550	2361	template <typename GR>
deba@220	2362	class TargetMap {
deba@220	2363	public:
deba@220	2364
kpeter@550	2365	///\e
kpeter@550	2366	typedef typename GR::Arc Key;
kpeter@550	2367	///\e
kpeter@550	2368	typedef typename GR::Node Value;
deba@220	2369
deba@220	2370	/// \brief Constructor
deba@220	2371	///
kpeter@550	2372	/// Constructor.
kpeter@313	2373	/// \param digraph The digraph that the map belongs to.
kpeter@550	2374	explicit TargetMap(const GR& digraph) : _graph(digraph) {}
kpeter@550	2375
kpeter@550	2376	/// \brief Returns the target node of the given arc.
deba@220	2377	///
kpeter@550	2378	/// Returns the target node of the given arc.
deba@220	2379	Value operator[](const Key& e) const {
kpeter@550	2380	return _graph.target(e);
deba@220	2381	}
deba@220	2382
deba@220	2383	private:
kpeter@550	2384	const GR& _graph;
deba@220	2385	};
deba@220	2386
kpeter@301	2387	/// \brief Returns a \c TargetMap class.
deba@220	2388	///
kpeter@301	2389	/// This function just returns a \c TargetMap class.
deba@220	2390	/// \relates TargetMap
kpeter@550	2391	template <typename GR>
kpeter@550	2392	inline TargetMap<GR> targetMap(const GR& graph) {
kpeter@550	2393	return TargetMap<GR>(graph);
deba@220	2394	}
deba@220	2395
kpeter@550	2396	/// \brief Map of the "forward" directed arc view of edges in a graph.
deba@220	2397	///
kpeter@550	2398	/// ForwardMap provides access for the "forward" directed arc view of
kpeter@550	2399	/// each edge in a graph, which is returned by the \c direct() function
kpeter@550	2400	/// of the graph with \c true parameter.
kpeter@550	2401	/// \tparam GR The graph type.
deba@220	2402	/// \see BackwardMap
kpeter@550	2403	template <typename GR>
deba@220	2404	class ForwardMap {
deba@220	2405	public:
deba@220	2406
kpeter@550	2407	typedef typename GR::Arc Value;
kpeter@550	2408	typedef typename GR::Edge Key;
deba@220	2409
deba@220	2410	/// \brief Constructor
deba@220	2411	///
kpeter@550	2412	/// Constructor.
kpeter@313	2413	/// \param graph The graph that the map belongs to.
kpeter@550	2414	explicit ForwardMap(const GR& graph) : _graph(graph) {}
kpeter@550	2415
kpeter@550	2416	/// \brief Returns the "forward" directed arc view of the given edge.
deba@220	2417	///
kpeter@550	2418	/// Returns the "forward" directed arc view of the given edge.
deba@220	2419	Value operator[](const Key& key) const {
deba@220	2420	return _graph.direct(key, true);
deba@220	2421	}
deba@220	2422
deba@220	2423	private:
kpeter@550	2424	const GR& _graph;
deba@220	2425	};
deba@220	2426
kpeter@301	2427	/// \brief Returns a \c ForwardMap class.
deba@220	2428	///
kpeter@301	2429	/// This function just returns an \c ForwardMap class.
deba@220	2430	/// \relates ForwardMap
kpeter@550	2431	template <typename GR>
kpeter@550	2432	inline ForwardMap<GR> forwardMap(const GR& graph) {
kpeter@550	2433	return ForwardMap<GR>(graph);
deba@220	2434	}
deba@220	2435
kpeter@550	2436	/// \brief Map of the "backward" directed arc view of edges in a graph.
deba@220	2437	///
kpeter@550	2438	/// BackwardMap provides access for the "backward" directed arc view of
kpeter@550	2439	/// each edge in a graph, which is returned by the \c direct() function
kpeter@550	2440	/// of the graph with \c false parameter.
kpeter@550	2441	/// \tparam GR The graph type.
deba@220	2442	/// \see ForwardMap
kpeter@550	2443	template <typename GR>
deba@220	2444	class BackwardMap {
deba@220	2445	public:
deba@220	2446
kpeter@550	2447	typedef typename GR::Arc Value;
kpeter@550	2448	typedef typename GR::Edge Key;
deba@220	2449
deba@220	2450	/// \brief Constructor
deba@220	2451	///
kpeter@550	2452	/// Constructor.
kpeter@313	2453	/// \param graph The graph that the map belongs to.
kpeter@550	2454	explicit BackwardMap(const GR& graph) : _graph(graph) {}
kpeter@550	2455
kpeter@550	2456	/// \brief Returns the "backward" directed arc view of the given edge.
deba@220	2457	///
kpeter@550	2458	/// Returns the "backward" directed arc view of the given edge.
deba@220	2459	Value operator[](const Key& key) const {
deba@220	2460	return _graph.direct(key, false);
deba@220	2461	}
deba@220	2462
deba@220	2463	private:
kpeter@550	2464	const GR& _graph;
deba@220	2465	};
deba@220	2466
kpeter@301	2467	/// \brief Returns a \c BackwardMap class
kpeter@301	2468
kpeter@301	2469	/// This function just returns a \c BackwardMap class.
deba@220	2470	/// \relates BackwardMap
kpeter@550	2471	template <typename GR>
kpeter@550	2472	inline BackwardMap<GR> backwardMap(const GR& graph) {
kpeter@550	2473	return BackwardMap<GR>(graph);
deba@220	2474	}
deba@220	2475
kpeter@550	2476	/// \brief Map of the in-degrees of nodes in a digraph.
deba@220	2477	///
deba@220	2478	/// This map returns the in-degree of a node. Once it is constructed,
kpeter@550	2479	/// the degrees are stored in a standard \c NodeMap, so each query is done
deba@220	2480	/// in constant time. On the other hand, the values are updated automatically
deba@220	2481	/// whenever the digraph changes.
deba@220	2482	///
kpeter@550	2483	/// \warning Besides \c addNode() and \c addArc(), a digraph structure
kpeter@550	2484	/// may provide alternative ways to modify the digraph.
kpeter@550	2485	/// The correct behavior of InDegMap is not guarantied if these additional
kpeter@550	2486	/// features are used. For example the functions
kpeter@550	2487	/// \ref ListDigraph::changeSource() "changeSource()",
deba@220	2488	/// \ref ListDigraph::changeTarget() "changeTarget()" and
deba@220	2489	/// \ref ListDigraph::reverseArc() "reverseArc()"
deba@220	2490	/// of \ref ListDigraph will \e not update the degree values correctly.
deba@220	2491	///
deba@220	2492	/// \sa OutDegMap
kpeter@550	2493	template <typename GR>
deba@220	2494	class InDegMap
kpeter@550	2495	: protected ItemSetTraits<GR, typename GR::Arc>
deba@220	2496	::ItemNotifier::ObserverBase {
deba@220	2497
deba@220	2498	public:
kpeter@550	2499
kpeter@609	2500	/// The graph type of InDegMap
kpeter@609	2501	typedef GR Graph;
kpeter@550	2502	typedef GR Digraph;
kpeter@550	2503	/// The key type
kpeter@550	2504	typedef typename Digraph::Node Key;
kpeter@550	2505	/// The value type
deba@220	2506	typedef int Value;
deba@220	2507
deba@220	2508	typedef typename ItemSetTraits<Digraph, typename Digraph::Arc>
deba@220	2509	::ItemNotifier::ObserverBase Parent;
deba@220	2510
deba@220	2511	private:
deba@220	2512
deba@220	2513	class AutoNodeMap
deba@220	2514	: public ItemSetTraits<Digraph, Key>::template Map<int>::Type {
deba@220	2515	public:
deba@220	2516
deba@220	2517	typedef typename ItemSetTraits<Digraph, Key>::
deba@220	2518	template Map<int>::Type Parent;
deba@220	2519
deba@220	2520	AutoNodeMap(const Digraph& digraph) : Parent(digraph, 0) {}
deba@220	2521
deba@220	2522	virtual void add(const Key& key) {
deba@220	2523	Parent::add(key);
deba@220	2524	Parent::set(key, 0);
deba@220	2525	}
deba@220	2526
deba@220	2527	virtual void add(const std::vector<Key>& keys) {
deba@220	2528	Parent::add(keys);
deba@220	2529	for (int i = 0; i < int(keys.size()); ++i) {
deba@220	2530	Parent::set(keys[i], 0);
deba@220	2531	}
deba@220	2532	}
deba@220	2533
deba@220	2534	virtual void build() {
deba@220	2535	Parent::build();
deba@220	2536	Key it;
deba@220	2537	typename Parent::Notifier* nf = Parent::notifier();
deba@220	2538	for (nf->first(it); it != INVALID; nf->next(it)) {
deba@220	2539	Parent::set(it, 0);
deba@220	2540	}
deba@220	2541	}
deba@220	2542	};
deba@220	2543
deba@220	2544	public:
deba@220	2545
deba@220	2546	/// \brief Constructor.
deba@220	2547	///
kpeter@550	2548	/// Constructor for creating an in-degree map.
kpeter@550	2549	explicit InDegMap(const Digraph& graph)
kpeter@550	2550	: _digraph(graph), _deg(graph) {
deba@220	2551	Parent::attach(_digraph.notifier(typename Digraph::Arc()));
deba@220	2552
deba@220	2553	for(typename Digraph::NodeIt it(_digraph); it != INVALID; ++it) {
deba@220	2554	_deg[it] = countInArcs(_digraph, it);
deba@220	2555	}
deba@220	2556	}
deba@220	2557
kpeter@550	2558	/// \brief Gives back the in-degree of a Node.
kpeter@550	2559	///
deba@220	2560	/// Gives back the in-degree of a Node.
deba@220	2561	int operator[](const Key& key) const {
deba@220	2562	return _deg[key];
deba@220	2563	}
deba@220	2564
deba@220	2565	protected:
deba@220	2566
deba@220	2567	typedef typename Digraph::Arc Arc;
deba@220	2568
deba@220	2569	virtual void add(const Arc& arc) {
deba@220	2570	++_deg[_digraph.target(arc)];
deba@220	2571	}
deba@220	2572
deba@220	2573	virtual void add(const std::vector<Arc>& arcs) {
deba@220	2574	for (int i = 0; i < int(arcs.size()); ++i) {
deba@220	2575	++_deg[_digraph.target(arcs[i])];
deba@220	2576	}
deba@220	2577	}
deba@220	2578
deba@220	2579	virtual void erase(const Arc& arc) {
deba@220	2580	--_deg[_digraph.target(arc)];
deba@220	2581	}
deba@220	2582
deba@220	2583	virtual void erase(const std::vector<Arc>& arcs) {
deba@220	2584	for (int i = 0; i < int(arcs.size()); ++i) {
deba@220	2585	--_deg[_digraph.target(arcs[i])];
deba@220	2586	}
deba@220	2587	}
deba@220	2588
deba@220	2589	virtual void build() {
deba@220	2590	for(typename Digraph::NodeIt it(_digraph); it != INVALID; ++it) {
deba@220	2591	_deg[it] = countInArcs(_digraph, it);
deba@220	2592	}
deba@220	2593	}
deba@220	2594
deba@220	2595	virtual void clear() {
deba@220	2596	for(typename Digraph::NodeIt it(_digraph); it != INVALID; ++it) {
deba@220	2597	_deg[it] = 0;
deba@220	2598	}
deba@220	2599	}
deba@220	2600	private:
deba@220	2601
deba@220	2602	const Digraph& _digraph;
deba@220	2603	AutoNodeMap _deg;
deba@220	2604	};
deba@220	2605
kpeter@550	2606	/// \brief Map of the out-degrees of nodes in a digraph.
deba@220	2607	///
deba@220	2608	/// This map returns the out-degree of a node. Once it is constructed,
kpeter@550	2609	/// the degrees are stored in a standard \c NodeMap, so each query is done
deba@220	2610	/// in constant time. On the other hand, the values are updated automatically
deba@220	2611	/// whenever the digraph changes.
deba@220	2612	///
kpeter@550	2613	/// \warning Besides \c addNode() and \c addArc(), a digraph structure
kpeter@550	2614	/// may provide alternative ways to modify the digraph.
kpeter@550	2615	/// The correct behavior of OutDegMap is not guarantied if these additional
kpeter@550	2616	/// features are used. For example the functions
kpeter@550	2617	/// \ref ListDigraph::changeSource() "changeSource()",
deba@220	2618	/// \ref ListDigraph::changeTarget() "changeTarget()" and
deba@220	2619	/// \ref ListDigraph::reverseArc() "reverseArc()"
deba@220	2620	/// of \ref ListDigraph will \e not update the degree values correctly.
deba@220	2621	///
deba@220	2622	/// \sa InDegMap
kpeter@550	2623	template <typename GR>
deba@220	2624	class OutDegMap
kpeter@550	2625	: protected ItemSetTraits<GR, typename GR::Arc>
deba@220	2626	::ItemNotifier::ObserverBase {
deba@220	2627
deba@220	2628	public:
deba@220	2629
kpeter@609	2630	/// The graph type of OutDegMap
kpeter@609	2631	typedef GR Graph;
kpeter@550	2632	typedef GR Digraph;
kpeter@550	2633	/// The key type
kpeter@550	2634	typedef typename Digraph::Node Key;
kpeter@550	2635	/// The value type
deba@220	2636	typedef int Value;
deba@220	2637
deba@220	2638	typedef typename ItemSetTraits<Digraph, typename Digraph::Arc>
deba@220	2639	::ItemNotifier::ObserverBase Parent;
deba@220	2640
deba@220	2641	private:
deba@220	2642
deba@220	2643	class AutoNodeMap
deba@220	2644	: public ItemSetTraits<Digraph, Key>::template Map<int>::Type {
deba@220	2645	public:
deba@220	2646
deba@220	2647	typedef typename ItemSetTraits<Digraph, Key>::
deba@220	2648	template Map<int>::Type Parent;
deba@220	2649
deba@220	2650	AutoNodeMap(const Digraph& digraph) : Parent(digraph, 0) {}
deba@220	2651
deba@220	2652	virtual void add(const Key& key) {
deba@220	2653	Parent::add(key);
deba@220	2654	Parent::set(key, 0);
deba@220	2655	}
deba@220	2656	virtual void add(const std::vector<Key>& keys) {
deba@220	2657	Parent::add(keys);
deba@220	2658	for (int i = 0; i < int(keys.size()); ++i) {
deba@220	2659	Parent::set(keys[i], 0);
deba@220	2660	}
deba@220	2661	}
deba@220	2662	virtual void build() {
deba@220	2663	Parent::build();
deba@220	2664	Key it;
deba@220	2665	typename Parent::Notifier* nf = Parent::notifier();
deba@220	2666	for (nf->first(it); it != INVALID; nf->next(it)) {
deba@220	2667	Parent::set(it, 0);
deba@220	2668	}
deba@220	2669	}
deba@220	2670	};
deba@220	2671
deba@220	2672	public:
deba@220	2673
deba@220	2674	/// \brief Constructor.
deba@220	2675	///
kpeter@550	2676	/// Constructor for creating an out-degree map.
kpeter@550	2677	explicit OutDegMap(const Digraph& graph)
kpeter@550	2678	: _digraph(graph), _deg(graph) {
deba@220	2679	Parent::attach(_digraph.notifier(typename Digraph::Arc()));
deba@220	2680
deba@220	2681	for(typename Digraph::NodeIt it(_digraph); it != INVALID; ++it) {
deba@220	2682	_deg[it] = countOutArcs(_digraph, it);
deba@220	2683	}
deba@220	2684	}
deba@220	2685
kpeter@550	2686	/// \brief Gives back the out-degree of a Node.
kpeter@550	2687	///
deba@220	2688	/// Gives back the out-degree of a Node.
deba@220	2689	int operator[](const Key& key) const {
deba@220	2690	return _deg[key];
deba@220	2691	}
deba@220	2692
deba@220	2693	protected:
deba@220	2694
deba@220	2695	typedef typename Digraph::Arc Arc;
deba@220	2696
deba@220	2697	virtual void add(const Arc& arc) {
deba@220	2698	++_deg[_digraph.source(arc)];
deba@220	2699	}
deba@220	2700
deba@220	2701	virtual void add(const std::vector<Arc>& arcs) {
deba@220	2702	for (int i = 0; i < int(arcs.size()); ++i) {
deba@220	2703	++_deg[_digraph.source(arcs[i])];
deba@220	2704	}
deba@220	2705	}
deba@220	2706
deba@220	2707	virtual void erase(const Arc& arc) {
deba@220	2708	--_deg[_digraph.source(arc)];
deba@220	2709	}
deba@220	2710
deba@220	2711	virtual void erase(const std::vector<Arc>& arcs) {
deba@220	2712	for (int i = 0; i < int(arcs.size()); ++i) {
deba@220	2713	--_deg[_digraph.source(arcs[i])];
deba@220	2714	}
deba@220	2715	}
deba@220	2716
deba@220	2717	virtual void build() {
deba@220	2718	for(typename Digraph::NodeIt it(_digraph); it != INVALID; ++it) {
deba@220	2719	_deg[it] = countOutArcs(_digraph, it);
deba@220	2720	}
deba@220	2721	}
deba@220	2722
deba@220	2723	virtual void clear() {
deba@220	2724	for(typename Digraph::NodeIt it(_digraph); it != INVALID; ++it) {
deba@220	2725	_deg[it] = 0;
deba@220	2726	}
deba@220	2727	}
deba@220	2728	private:
deba@220	2729
deba@220	2730	const Digraph& _digraph;
deba@220	2731	AutoNodeMap _deg;
deba@220	2732	};
deba@220	2733
kpeter@550	2734	/// \brief Potential difference map
kpeter@550	2735	///
kpeter@576	2736	/// PotentialDifferenceMap returns the difference between the potentials of
kpeter@576	2737	/// the source and target nodes of each arc in a digraph, i.e. it returns
kpeter@550	2738	/// \code
kpeter@550	2739	/// potential[gr.target(arc)] - potential[gr.source(arc)].
kpeter@550	2740	/// \endcode
kpeter@550	2741	/// \tparam GR The digraph type.
kpeter@550	2742	/// \tparam POT A node map storing the potentials.
kpeter@550	2743	template <typename GR, typename POT>
kpeter@550	2744	class PotentialDifferenceMap {
kpeter@550	2745	public:
kpeter@550	2746	/// Key type
kpeter@550	2747	typedef typename GR::Arc Key;
kpeter@550	2748	/// Value type
kpeter@550	2749	typedef typename POT::Value Value;
kpeter@550	2750
kpeter@550	2751	/// \brief Constructor
kpeter@550	2752	///
kpeter@550	2753	/// Contructor of the map.
kpeter@550	2754	explicit PotentialDifferenceMap(const GR& gr,
kpeter@550	2755	const POT& potential)
kpeter@550	2756	: _digraph(gr), _potential(potential) {}
kpeter@550	2757
kpeter@550	2758	/// \brief Returns the potential difference for the given arc.
kpeter@550	2759	///
kpeter@550	2760	/// Returns the potential difference for the given arc, i.e.
kpeter@550	2761	/// \code
kpeter@550	2762	/// potential[gr.target(arc)] - potential[gr.source(arc)].
kpeter@550	2763	/// \endcode
kpeter@550	2764	Value operator[](const Key& arc) const {
kpeter@550	2765	return _potential[_digraph.target(arc)] -
kpeter@550	2766	_potential[_digraph.source(arc)];
kpeter@550	2767	}
kpeter@550	2768
kpeter@550	2769	private:
kpeter@550	2770	const GR& _digraph;
kpeter@550	2771	const POT& _potential;
kpeter@550	2772	};
kpeter@550	2773
kpeter@550	2774	/// \brief Returns a PotentialDifferenceMap.
kpeter@550	2775	///
kpeter@550	2776	/// This function just returns a PotentialDifferenceMap.
kpeter@550	2777	/// \relates PotentialDifferenceMap
kpeter@550	2778	template <typename GR, typename POT>
kpeter@550	2779	PotentialDifferenceMap<GR, POT>
kpeter@550	2780	potentialDifferenceMap(const GR& gr, const POT& potential) {
kpeter@550	2781	return PotentialDifferenceMap<GR, POT>(gr, potential);
kpeter@550	2782	}
kpeter@550	2783
alpar@25	2784	/// @}
alpar@25	2785	}
alpar@25	2786
alpar@25	2787	#endif // LEMON_MAPS_H

author	Akos Ladanyi <ladanyi@tmit.bme.hu>
	Mon, 27 Apr 2009 18:03:18 +0100
changeset 630	89705c452130
parent 576	33c6b6e755cd
child 684	7b1a6e963018
permissions	-rw-r--r--