Software

 

• MMP (VC++) is a Mathematics-Mechanization Platform.
• wsolve is a package for solving system of polynomial equations on Maple.
• GBGC is a package for computing S-Groebner basis on Singular.
• CGS is a package for computing Comprehensive Groebner System on Magma.
  
• CGS-Maple is a Maple package for computing Comprehensive Groebner System for polynomial ideals and modules.
  
• Hermite-Popov is a Maple package for computing parametric Hermite and Popov form for a parametric polynomial matrix.
  
• CGS&CGB is a package for computing Comprehensive Groebner Systems and Comprehensive Groebner Bases on Singular.
• Framework for GVW Implementation and Examples used in the paper "A framework for implementing the GVW algorithm efficiently".
• MatrixFactorization is a package for factorizing matrix with polynomial entries.
• EHC is a package for computing extended Hensel construction of multivariable polynomials.
• GVW on local ring is a package for computing standard basis by extending GVW algorithm for local ring.
• parametric GCD is a package for computing GCD of multivariate polynomials with parameters.
• RR is a package for computing rational representation of high-dimensional polynomial system on Maple.
• poly-matrix-equation is a package for solving multivariate polynomial matrix Diophantine equationsn on Maple.
• MLP-Factorization is a maple package for computing the minor left prime factorization for multivariate polynomial matrices.
• FLP-Factorization is a maple package for computing the factor left prime factorization for multivariate polynomial matrices.
• ParametricExtendedGCD is a maple package for computing the extended GCD system of parametric univariate polynomials.
• ParametricSmithNormalForm is a maple package for computing the Smith form of a parametric polynomial matrix.
• NewMatrixFactorization is a maple package for factorizing matrix with polynomial entries.
• Equivalence of bivariate polynomial matrices is a maple package for computing the Smith normal form of bivariate polynomial matrix.
• PRUR is a package for computing rational representation of zero-dimensional polynomial system with parameters on Singular.