Overview
Objects
Functionality
Libraries
Examples
Applications
Availability
History
Contributors
Future
Plans and Projects
  • Partial standard bases.

  • Cohomology of sheaves using the Tate-resolution

  • Parallelization of computation of resolution of singularities.

  • Dynamic modules ( SINGULAR 2.1).

  • Library: Differential equations with algebraic constraints.

  • Kernel: Gröbner basis computation in characteristic 0, using Gröbner basis computations
    in characteristic p and their lifting using Chinese Remainder Theorem.

  • Gröbner bases with sparse matrix-technique

  • PLURAL : the name for the prototype of SINGULAR , providing also Gröbner basis computations
    in noncommutative polynomial algebras over fields.The classes of algebras we can treat include,
    e.g. quantized enveloping algebras of Lie algebras, Weyl algebras, exterior algebras and many others.


KL, 06/03 http://www.singular.uni-kl.de