Sun, 14 Nov 2010 22:48:32 +0100FullBpGraph implementation (#69)
Balazs Dezso <deba@inf.elte.hu> [Sun, 14 Nov 2010 22:48:32 +0100] rev 1188
FullBpGraph implementation (#69)

Sun, 14 Nov 2010 20:06:23 +0100SmartBpGraph implementation (#69)
Balazs Dezso <deba@inf.elte.hu> [Sun, 14 Nov 2010 20:06:23 +0100] rev 1187
SmartBpGraph implementation (#69)

Sun, 14 Nov 2010 16:35:31 +0100Add bipartite graph concepts (#69)
Balazs Dezso <deba@inf.elte.hu> [Sun, 14 Nov 2010 16:35:31 +0100] rev 1186
Add bipartite graph concepts (#69)

Sun, 24 Feb 2013 19:44:14 +0100Better Maintainer build type settings (for MSVC)
Alpar Juttner <alpar@cs.elte.hu> [Sun, 24 Feb 2013 19:44:14 +0100] rev 1185
Better Maintainer build type settings (for MSVC)

Fri, 22 Feb 2013 16:49:41 +0100Merge bugfix #445
Alpar Juttner <alpar@cs.elte.hu> [Fri, 22 Feb 2013 16:49:41 +0100] rev 1184
Merge bugfix #445

Fri, 22 Feb 2013 16:44:26 +0100Merge bugfix #445 to branch 1.2 1.2
Alpar Juttner <alpar@cs.elte.hu> [Fri, 22 Feb 2013 16:44:26 +0100] rev 1183
Merge bugfix #445 to branch 1.2

Fri, 22 Feb 2013 16:42:56 +0100Merge bugfix #445 to branch 1.1 1.1
Alpar Juttner <alpar@cs.elte.hu> [Fri, 22 Feb 2013 16:42:56 +0100] rev 1182
Merge bugfix #445 to branch 1.1

Fri, 20 Jul 2012 21:23:17 +0200Fix missing initialization in CplexEnv::CplexEnv() (#445)
Alpar Juttner <alpar@cs.elte.hu> [Fri, 20 Jul 2012 21:23:17 +0200] rev 1181
Fix missing initialization in CplexEnv::CplexEnv() (#445)

Fri, 22 Feb 2013 14:12:48 +0100Merge #438 and #436
Alpar Juttner <alpar@cs.elte.hu> [Fri, 22 Feb 2013 14:12:48 +0100] rev 1180
Merge #438 and #436

Thu, 15 Nov 2012 07:17:48 +0100Ensure strongly polynomial running time for CycleCanceling (#436)
Peter Kovacs <kpeter@inf.elte.hu> [Thu, 15 Nov 2012 07:17:48 +0100] rev 1179
Ensure strongly polynomial running time for CycleCanceling (#436)
The number of iterations performed by Howard's algorithm is limited.
If the limit is reached, a strongly polynomial implementation,
HartmannOrlinMmc is executed to find a minimum mean cycle.
This iteration limit is typically not reached, thus the combined
method is practically equivalent to Howard's algorithm, while it
also ensures the strongly polynomial time bound.