simpcomp -- A GAP toolbox for simplicial complexes

Abstract

simpcomp is an extension (a so called package) to GAP, the well known system for computational discrete algebra. The package enables the user to compute numerous properties of (abstract) simplicial complexes, provides functions to construct new complexes from existing ones and an extensive library of triangulations of manifolds.

4 pages

References in corpus (2)

• simpcomp -- A GAP toolbox for simplicial complexes
• Normal surfaces as combinatorial slicings

Cited by in corpus (14)

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• Tight triangulations of closed 3-manifolds
• Normal surfaces as combinatorial slicings
• Random collapsibility and 3-sphere recognition
• A necessary condition for the tightness of odd-dimensional combinatorial manifolds
• Simplicial blowups and discrete normal surfaces in simpcomp
• Partitioning the triangles of the cross polytope into surfaces
• Computationally proving triangulated 4-manifolds to be diffeomorphic
• Combinatorial 3-manifolds with transitive cyclic symmetry
• Combinatorial Seifert fibred spaces with transitive cyclic automorphism group