Minimal flag triangulations of lower-dimensional manifolds

DOI10.2140/involve.2020.13.683zbMath1467.05280arXiv1909.03303OpenAlexW3108244364MaRDI QIDQ2036680

Hailun Zheng, Ziyi Zhang, Andrew O'Desky, Mengmeng Wang, Shuyang Wang, Christin Bibby

Publication date: 30 June 2021

Published in: Involve (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1909.03303

zbMATH Keywords

Charney-Davis conjectureflag complexestriangulations of manifolds

Mathematics Subject Classification ID

Triangulating manifolds (57Q15) Combinatorial aspects of simplicial complexes (05E45)

Related Items (1)

Characteristic Dependence of Syzygies of Random Monomial Ideals

Cites Work

• Unnamed Item
• Unnamed Item
• Tight combinatorial manifolds and graded Betti numbers
• Rigidity and the lower bound theorem. I
• On \(\gamma \)-vectors satisfying the Kruskal-Katona inequalities
• Socles of Buchsbaum modules, complexes and posets
• Isomorphism-free lexicographic enumeration of triangulated surfaces and 3-manifolds
• A generalized lower bound theorem for balanced manifolds
• The Euler characteristic of a nonpositively curved, piecewise Euclidean manifold
• Graph theorems for manifolds
• A proof of the lower bound conjecture for convex polytopes
• Real root conjecture fails for five- and higher-dimensional spheres
• Simplicial Manifolds, Bistellar Flips and a 16-Vertex Triangulation of the Poincaré Homology 3-Sphere
• Stellar Theory for Flag Complexes
• LOWER BOUND THEOREMS AND A GENERALIZED LOWER BOUND CONJECTURE FOR BALANCED SIMPLICIAL COMPLEXES
• Higher minors and van Kampen's obstruction
• The cd-index of fans and posets

This page was built for publication: Minimal flag triangulations of lower-dimensional manifolds