A characterization of normal 3-pseudomanifolds with at most two singularities

DOI10.1016/j.disc.2023.113588arXiv2104.03751OpenAlexW3148307898MaRDI QIDQ6080537

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Publication date: 4 October 2023

Published in: Discrete Mathematics (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/2104.03751

zbMATH Keywords

\(f\)-vectoredge contractionnormal pseudomanifoldsedge foldingvertex folding

Mathematics Subject Classification ID

Discrete geometry (52Cxx) Triangulating manifolds (57Q15) Polytopes and polyhedra (52Bxx)

Cites Work

• Rigidity and the lower bound theorem. I
• A characterization of simplicial polytopes with \(g_{2}=1\)
• Topological finiteness for edge-vertex enumeration
• Lower bound theorem for normal pseudomanifolds
• Face enumeration-from spheres to manifolds
• A structure theorem for pseudomanifolds
• Skeletal rigidity of simplicial complexes. II
• Graph theorems for manifolds
• Three-dimensional normal pseudomanifolds with relatively few edges
• A characterization of homology manifolds with \(g_{2}\geq 2\)
• The lower bound conjecture for 3- and 4-manifolds
• The minimum number of vertices of a simple polytope
• A proof of the lower bound conjecture for convex polytopes
• Face numbers of pseudomanifolds with isolated singularities
• Partial Differential Relations

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