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Independence Complexes of Well-Covered Circulant...
Journal article

Independence Complexes of Well-Covered Circulant Graphs

Abstract

We study the independence complexes of families of well-covered circulant graphs discovered by Boros–Gurvich–Milanič, Brown–Hoshino, and Moussi. Because these graphs are well-covered, their independence complexes are pure simplicial complexes. We determine when these pure complexes have extra combinatorial (e.g., vertex decomposable, shellable) or topological (e.g., Cohen–Macaulay, Buchsbaum) properties. We also provide a table of all …

Authors

Earl J; Vander Meulen KN; Van Tuyl A

Journal

Experimental Mathematics, Vol. 25, No. 4, pp. 441–451

Publisher

Taylor & Francis

Publication Date

October 2016

DOI

10.1080/10586458.2015.1091753

ISSN

1058-6458