 lrs home page
                       
                       
            v7.3
lrs home page
                       
                       
            v7.3        lrslib is a self-contained C
      implementation of the reverse search algorithm for  vertex
      enumeration/convex hull problems consisting primarily 
      of lrs (limited multithreading) and
      mplrs (openMPI). Other problems in
      Polyhedral Computation can also be solved, including two person
      games. The library comes with a choice of
        several arithmetic packages. Input file formats are
      compatible with Komei Fukuda's cddlib
      package. All computations
        are done exactly in either multiple  precision or fixed
        integer arithmetic. Output is not stored in memory, so
      even problems with very large output sizes can sometimes be
      solved. The program is intended for Unix/Linux platforms, but will
      compile using  WSL or cygwin on Windows. Precompiled
      Linux/Windows binaries are supplied for small problems. 
    
lrsarith (new)is a light self-contained C package
      of arithmetic routines used in lrslib.
      It contains fixed precision integer/rational arithmetic in 64 and
      128-bit integers as well as extended precision interfaces to
      GMP/FLINT/lrsMP. A hybrid template allows automatic use of
      64/128/GMP arithmetic. Overflow protection is included. Download
      includes sample programs.
    
Download Binaries (New!) Browser version of lrs (currently v7.3) (maintained by Yuta Muraya <yutamuraya.dev at gmail.com > )
Debian/Ubuntu (currently v7.1): sudo apt install lrslib (maintained by David Bremner <bremner at debian.org> ) Fedora (currently v7.3): sudo dnf install lrslib (maintained by Jerry James <loganjerry at gmail.com> )Documentation: 
      User's Guide
         online
        manual     lrs:Theoretical Description  
      Computational Results     lrsarith 
                              mplrs:Theoretical
            Description 
             Parallel Redundancy Removal
             lrslib Guide
            Applications
            slides
            
         
         
         
               
                  Excursions in Polyhedral Computation using lrs (New!) 
        
 
      Functions of mplrs/lrs
        include: