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/* -*- mode: C++; indent-tabs-mode: nil; -*-
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*
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* This file is a part of LEMON, a generic C++ optimization library.
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*
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* Copyright (C) 2003-2008
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* Egervary Jeno Kombinatorikus Optimalizalasi Kutatocsoport
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* (Egervary Research Group on Combinatorial Optimization, EGRES).
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*
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* Permission to use, modify and distribute this software is granted
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* provided that this copyright notice appears in all copies. For
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* precise terms see the accompanying LICENSE file.
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*
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* This software is provided "AS IS" with no warranty of any kind,
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* express or implied, and with no claim as to its suitability for any
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* purpose.
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*
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*/
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///\file
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///\brief Implementation of the LEMON-GLPK mip solver interface.
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#include <lemon/mip_glpk.h>
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extern "C" {
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#include <glpk.h>
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}
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#if GLP_MAJOR_VERSION > 4 || (GLP_MAJOR_VERSION == 4 && GLP_MINOR_VERSION > 15)
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#define LEMON_glp(func) (glp_##func)
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#define LEMON_lpx(func) (lpx_##func)
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#define LEMON_GLP(def) (GLP_##def)
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#define LEMON_LPX(def) (LPX_##def)
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#else
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#define LEMON_glp(func) (lpx_##func)
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#define LEMON_lpx(func) (lpx_##func)
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#define LEMON_GLP(def) (LPX_##def)
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#define LEMON_LPX(def) (LPX_##def)
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#endif
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namespace lemon {
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MipGlpk::MipGlpk() {
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#if !(GLP_MAJOR_VERSION > 4 || \
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(GLP_MAJOR_VERSION == 4 && GLP_MINOR_VERSION > 15))
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LEMON_lpx(set_class)(lp,LEMON_GLP(MIP));
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#endif
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}
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void MipGlpk::_colType(int i, MipGlpk::ColTypes col_type){
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switch (col_type){
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case INT:
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LEMON_glp(set_col_kind)(lp,i,LEMON_GLP(IV));
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break;
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case REAL:
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LEMON_glp(set_col_kind)(lp,i,LEMON_GLP(CV));
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break;
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default:;
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//FIXME problem
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}
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}
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MipGlpk::ColTypes MipGlpk::_colType(int i) const {
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switch (LEMON_glp(get_col_kind)(lp,i)){
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case LEMON_GLP(IV):
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return INT;//Or binary
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case LEMON_GLP(CV):
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return REAL;
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default:
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return REAL;//Error!
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}
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}
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LpGlpk::SolveExitStatus MipGlpk::_solve() {
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int result = LEMON_lpx(simplex)(lp);
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// hack: mip does not contain integer variable
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#if GLP_MAJOR_VERSION == 4 && GLP_MINOR_VERSION == 16
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int tmp = -1;
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if (LEMON_glp(get_num_int(lp)) == 0) {
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tmp = LEMON_lpx(add_cols)(lp, 1);
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LEMON_glp(set_col_bnds)(lp, tmp, LEMON_GLP(FX), 0.0, 0.0);
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LEMON_glp(set_col_kind)(lp, tmp, LEMON_GLP(IV));
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}
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#endif
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if (LEMON_lpx(get_status)(lp)==LEMON_LPX(OPT)) {
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//Maybe we could try the routine lpx_intopt(lp), a revised
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//version of lpx_integer
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result = LEMON_lpx(integer)(lp);
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switch (result){
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case LEMON_LPX(E_OK):
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solved = true;
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break;
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default:
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solved = false;
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}
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} else {
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solved = false;
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}
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#if GLP_MAJOR_VERSION == 4 && GLP_MINOR_VERSION == 16
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if (tmp != -1) {
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int tmpa[2];
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tmpa[1] = tmp;
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LEMON_lpx(del_cols)(lp, 1, tmpa);
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}
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#endif
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return solved ? SOLVED : UNSOLVED;
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}
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LpGlpk::SolutionStatus MipGlpk::_getMipStatus() const {
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if (LEMON_lpx(get_status)(lp)==LEMON_LPX(OPT)){
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//Meg kell nezni: ha az LP is infinite, akkor ez is, ha az is
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//infeasible, akkor ez is, de ez lehet maskepp is infeasible.
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int stat= LEMON_lpx(mip_status)(lp);
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switch (stat) {
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case LEMON_LPX(I_UNDEF)://Undefined (no solve has been run yet)
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return UNDEFINED;
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case LEMON_LPX(I_NOFEAS)://There is no feasible integral solution
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return INFEASIBLE;
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// case LEMON_LPX(UNBND)://Unbounded
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// return INFINITE;
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case LEMON_LPX(I_FEAS)://Feasible
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return FEASIBLE;
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case LEMON_LPX(I_OPT)://Feasible
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return OPTIMAL;
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default:
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return UNDEFINED; //to avoid gcc warning
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//FIXME error
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}
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}
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else
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return UNDEFINED; //Maybe we could refine this: what does the LP
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//relaxation look like
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}
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MipGlpk::Value MipGlpk::_getPrimal(int i) const {
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return LEMON_glp(mip_col_val)(lp,i);
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}
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MipGlpk::Value MipGlpk::_getPrimalValue() const {
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return LEMON_glp(mip_obj_val)(lp);
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}
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} //END OF NAMESPACE LEMON
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