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The topology of the independence complex

Producción científica: Articlerevisión exhaustiva

54 Citas (Scopus)

Resumen

We introduce a large self-dual class of simplicial complexes for which we show that each member complex is contractible or homotopy equivalent to a sphere. Examples of complexes in this class include independence and dominance complexes of forests, pointed simplicial complexes, and their combinatorial Alexander duals.

Idioma originalEnglish
Páginas (desde-hasta)906-923
Número de páginas18
PublicaciónEuropean Journal of Combinatorics
Volumen27
N.º6
DOI
EstadoPublished - ago 2006

Nota bibliográfica

Funding Information:
The first author was partially supported by National Science Foundation grant 0200624. The second author is on leave from the Alfréd Rényi Institute of Mathematics, Hungarian Academy of Sciences, and he is partially supported by Hungarian National Foundation for Scientific Research grant no. F032325. He thanks the first author and the University of Kentucky, where this research was initiated, for their hospitality. Both authors thank Margaret Readdy, Vic Reiner, and a referee for helpful comments and suggestions.

Financiación

The first author was partially supported by National Science Foundation grant 0200624. The second author is on leave from the Alfréd Rényi Institute of Mathematics, Hungarian Academy of Sciences, and he is partially supported by Hungarian National Foundation for Scientific Research grant no. F032325. He thanks the first author and the University of Kentucky, where this research was initiated, for their hospitality. Both authors thank Margaret Readdy, Vic Reiner, and a referee for helpful comments and suggestions.

FinanciadoresNúmero del financiador
National Science Foundation (NSF)0200624
Hungarian Scientific Research FundF032325
Magyar Tudományos Akadémia

    ASJC Scopus subject areas

    • Discrete Mathematics and Combinatorics

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