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solving mixed-integer and combinatorial optimization problems. Detailed decsription of the branch-and-cut framework is given in the document "GLPK: A Preliminary Implementation of the Branch-And-Cut Framework" included in the distribution (see the file 'brcut.txt' in the subdirectory 'doc'). In order to illustrate how the GLPK branch-and-cut framework can be used for solving a particular optimization problem there is an example included in the package. This is a stand-alone program, TSPSOL, which is intended for solving to optimality the symmetric Traveling Salesman Problem (TSP), a classical problem of the combinatorial optimization (see the file 'tspsol.c' in the subdirectory 'sample').GLPK 3.2 (release date: Jul 15, 2002) New edition of the document "GLPK: Reference Manual" was included (see the files 'refman.latex', 'refman.dvi', and 'refman.ps' in the subdirectory 'doc'). New edition of the document "GLPK: Modeling Language GLPK/L" was included (see the files 'lang.latex', 'lang.dvi', and 'lang.ps' in the subdirectory 'doc'). The following new API routines were added to the package: lpx_transform_row (transform explicitly specified row); lpx_transform_col (transform explicitly specified column); lpx_prim_ratio_test (perform primal ratio test); lpx_dual_ratio_test (perform dual ratio test); lpx_interior (solve LP problem using interior point method); lpx_get_ips_stat (query status of interior point solution); lpx_get_ips_row (obtain row interior point solution); lpx_get_ips_col (obtain column interior point solution); lpx_get_ips_obj (obtain interior point value of obj.func.); lpx_read_lpm (read LP/MIP model written in GLPK/L); lpx_write_mps (write problem data using MPS format); lpx_print_ips (print interior point solution). Detailed description of all these new API routines are given in the new edition of the reference manual. New version of the stand-alone solver glpsol (which is based on the new API) was implemented. So long as the new API (introduced in glpk 3.0) now provides all the functions, which were provided by the old API, the old API routines were removed from the package at all.GLPK 3.1 (release date: May 27, 2002) A preliminary implementation of new API routines was completed and included in the package. These new API routines provide much more flexible interaction between the application program, LP/MIP problem instances, and solver routines. Based on completely changed data structures they are, however, similar to the API routines and provide the same functionality. Please note that three routines, namely, solving LPs using interior point method, reading model written in the GLPK/L modeling language, and writing problem data in the MPS format, are not implemented in the new API, however, these routines are planned to be implemented in the next version of the package. A description of the new API routines is given in the document "GLPK Reference Manual", a draft edition of which is included in the package (see the files 'refman.latex', 'refman.dvi', and 'refman.ps' in the subdirectory 'doc'). Although the old API routines are kept in the package, they are no longer supported and will be removed in the future.GLPK 3.0.8 (release date: May 13, 2002) A preliminary implementation of new API routines was included in the package. These new API routines are intended to provide much more flexible interaction between the application program, LP/MIP problem and solver routines. See the document "New GLPK API Routines" (the file 'newapi.txt' in the subdirectory 'doc') also included in the package. The api routines glp_simplex2, glp_call_ipm1, glp_call_bbm1 were renamed, respectively, to glp_simplex, glp_interior, glp_integer in order to reflect changes in implementation. The api routines glp_call_rsm1, glp_simplex1, glp_pivot_in, glp_pivout_out were removed from the package since they are completely supreseded by the new API routines (however, these routines still can be found in the subdirectory 'oldsrc'). Please consult a new edition of the document "GLPK User's Guide" about all these changes in the existing api routines. The document "GLPK Library Reference" was removed from the package (into the subdirectory 'oldsrc') since it describes the obsolete library routines, most of which are no longer used.GLPK 3.0.7 (release date: Apr 22, 2002) A new, more efficient implementation of the primal/dual simplex method was included in the package. Due to some improvements the simplex-based solver allows solving many LP problems faster and provides more reliable results. Note that the new implementation is currently incomplete and available only via the api routine glp_simplex2. All the changes are transparent on API level.GLPK 3.0.6 (release date: Mar 28, 2002) New version of LU-factorization and basis maintenance routines (based on Forrest-Tomlin updating technique) was implemented. Since these new routines functionally supersede some routines (which implement other forms of the basis matrix) and make them obsolete, the latter were removed from the package (they still can be found in the subdirectory 'oldsrc'). All the changes are transparent on API level.GLPK 3.0.5 (release date: Jan 29, 2002) New edition of the document "GLPK User's Guide" was included in the distribution. Now it describes all additional API routines, which were recently added to the package. Structure of the package was re-organized in order to make its maintenance easier (all small files in the subdurectory 'source' were merged in bigger units). These changes are transparent for the user.GLPK 3.0.4 (release date: Dec 10, 2001) A new, more efficient implementation of the two-phase primal simplex method was included in the package. Due to some new features (an advanced initial basis, projected steepest edge, recursive updating values and reduced costs) the new LP solver is faster and numerically more stable than the old one. The new LP solver is available as API routine glp_simplex2 and has the same purpose as API routine glp_call_rsm1. For detailed specification see the file 'newapi.txt' in the directory 'doc'. Now the new LP solver is also used by default to solve an initial LP problem in the branch-and-bound routine glp_call_bbm1 instead the routine rsm1_driver. Note that the branch-and-bound procedure itself is still based on rsm1_driver. The new LP solver is also used as default solver in GLPSOL for solving LP and MIP problems. In order to choose the old solver the option '--old-sim' can be specified in the command line.GLPK 3.0.3 (release date: Oct 03, 2001) Some minor changes were made in the simplex method routines in order to improve numerical stability of the method.GLPK 3.0.2 (release date: Sep 24, 2001) A new implementation of the basis maintaining routines was included in the package. These routines, which are based on so called FHV-factorization (a variety of LU-factorization) of the basis matrix and Gustavson's data structures, allows performing the main operations faster at the expense of some worsening numerical accuracy. AFI (Advanced Form of the Inverse), which is the form of the basis matrix based on FHV-factorization, is available via the parameter form = 3 (on API level) or via the option --afi (in GLPSOL solver).GLPK 3.0.1 (release date: Aug 01, 2001) Old GLPK API routines have been removed from the package. New GLPK API routines were added: - scaling routines; - a routine for writing problem data in MPS format; - a comprehensive driver to the simplex method; - basis maintaining routines. A description of the new API routines is given in the document "Additional GLPK API Routines". This document is included into the distribution in plain text format (see the file 'newapi.txt' in the subdirectory 'doc'). Now the distribution includes a non-trivial example of using GLPK as a base LP solver for Concorde, a well known program that solves Traveling Salesman Problem (TSP). For further details see comments in the file 'sample/lpglpk30.c'.GLPK 3.0 (release date: Jul 19, 2001) Now GLPK is provided with new API, which being more flexible can be used in more complex algorithmic schemes. New edition of the document "GLPK User's Guide" is included in the distribution. Now it completely corresponds to the new GLPK API routines. Old API routines are not removed yet from the package, however they became obsolete and therefore should not be used. Since now the header glpk.h corresponds to new API, in order to compile existing programs that use old GLPK API routines the statement #define GLP_OLD_API should be inserted before the statement #include "glpk.h"GLPK 2.4.1 (release date: Jun 14, 2001) The document "Modeling language GLPK/L" is included into the distribution in texinfo format. New edition of the document "GLPK User's Guide" is included in the distribution. Now it describes all additional API routines which were recently added to the package.GLPK 2.4 (release date: May 10, 2001) Now GLPK includes an implementation of a preliminary version of the GLPK/L modeling language. This language is intended for writing mathematcal programming models. The name GLPK/L is derived from GNU Linear Programming Kit Language. A brief description of the GLPK/L language is given in the document "GLPK/L Modeling Language: A Brief Description". This document is included into the distribution in plain text format (see the file 'language.txt' in the subdirectory 'doc'). The language processor (which is a program that analyzes model description written in GLPK/L and translates it to internal data structures) is available as the GLPK API routine. The stand-alone solver GLPSOL now is able: a) to process model descriptions written in the GLPK/L language; b) to solve pure LP problems using the interior point method (therefore the program GLPIPM was removed from the package).GLPK 2.3 (release date: Apr 09, 2001) New edition of the document "GLPK User's Guide" is included in the distribution. Now it describes all additional API routines which were recently added to the package. The MIP solver was fully re-programmed in order to improve its robustness and performance. In particular, a basis recovering procedure was implemented (this procedure allows switching to the primal simplex method in case when the dual simplex method fails).GLPK 2.2 (release date: Mar 15, 2001) Now GLPK includes a tentative implementation of the branch-and-bound procedure based on the dual simplex method for mixed integer linear programming (MIP). Complete description of this new feature of the package is given in the preliminary document "Mixed Integer Linear Programming Using GLPK Version 2.2 (Supplement to GLPK User's Guide)". This document is included into the distribution in plain text format (see the file 'mip.txt' in the subdirectory 'doc'). The MIP solver (glp_integer) can be used as GLPK API routine in the same way as the pure LP solver (glp_simplex). The stand-alone program 'glpsol' is now able to solve LP as well as MIP problems. Note that the current version of GLPK MIP solver is based on easiest heuristics for branching and backtrackng. Therefore the solver is fit mainly for MIP problems which are not very hard and have few integer variables.GLPK 2.1 (release date: Feb 19, 2001) The document "GLPK Implementation of the Revised Simplex Method" is included into the distribution. This document describes most of routines related to the revised simplex method.GLPK 2.0 (release date: Jan 25, 2001) Now GLPK includes a tentative implementation of the primal-dual interior point method for large-scale linear programming. The interior point solver can be used as GLPK API routine in the same manner as the simplex method solver (glp_simplex): ret = glp_interior(); Note that currently the interior point solver implemented in GLPK doesn't include many important features, in particular: * it can't process dense columns; therefore if the problem has dense columns, the solving will be extremely inefficient; * it has no special features against numerical unstability; some problems may cause premature termination of the solving when the matrix A*D*A' becomes ill-conditioned; * it computes only values of primal (auxiliary and structural) variables and doesn't compute values of dual variables (i.e. reduced costs) which are just set to zero; * it doesn't identify optimal basis corresponding to the found interior point solution; all variables in the found solution are just marked as basic variables. GLPK also includes a stand-alone program 'glpipm' which is a demo based on the interior point method. It may be used in the same way as the program 'glpsol' that is based on the simplex method.
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