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- W3204859624 abstract "We prove that if an $n$-dimensional space $X$ satisfies certain topological conditions then any triangulation of $X$ as well as any regular simplicial set homeomorphic to $X$ has at least $2^n$ simplices of dimension $n$. One example of such $X$ is the $n$-dimensional torus $(S^1)^n$." @default.
- W3204859624 created "2021-10-11" @default.
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- W3204859624 date "2021-10-07" @default.
- W3204859624 modified "2023-09-27" @default.
- W3204859624 title "Topological lower bounds on the sizes of simplicial complexes and regular simplicial sets" @default.
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