Neighborly 4-Polytopes and Neighborly Combinatorial 3-Manifolds with Ten Vertices
- 1 April 1977
- journal article
- Published by Canadian Mathematical Society in Canadian Journal of Mathematics
- Vol. 29 (2) , 400-420
- https://doi.org/10.4153/cjm-1977-043-5
Abstract
A combinatorial n-sphere is a simplicial n-complex whose body (i.e., the union of its members) is homeomorphic to the topological n-sphere Sn. A combinatorial n-manifold is a simplicial n-complex M such that M is connected, and for every vertex x in M the complex linker, M), the link of x in M, is a combinatorial (n — 1)-sphere. For more details the reader should consult Alexander [1] and Grünbaum [16]. All the spheres and manifolds to which we refer are combinatorial.Keywords
This publication has 2 references indexed in Scilit:
- Combinatorial 3-manifolds with few verticesJournal of Combinatorial Theory, Series A, 1974
- The triangulations of the 3-sphere with up to 8 verticesJournal of Combinatorial Theory, Series A, 1973