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Cellular resolutions of ideals defined by nondegenerate simplicial homomorphisms

Producción científica: Articlerevisión exhaustiva

4 Citas (Scopus)

Resumen

In this paper we introduce the class of ordered homomorphism ideals and prove that these ideals admit minimal cellular resolutions constructed as homomorphism complexes. Motivated by work of Dochtermann and Engström, we introduce the class of cointerval simplicial complexes and investigate their combinatorial and topological properties. As a concrete illustration of these structural results, we introduce and study nonnesting monomial ideals, an interesting family of combinatorially defined ideals.

Idioma originalEnglish
Páginas (desde-hasta)321-344
Número de páginas24
PublicaciónIsrael Journal of Mathematics
Volumen196
N.º1
DOI
EstadoPublished - ago 2013

Nota bibliográfica

Funding Information:
∗ Benjamin Braun was partially supported by NSF award DMS-0758321. ∗∗ Jonathan Browder was partially supported by NSF VIGRE award DMS-0354131. † Steven Klee was partially supported by NSF VIGRE award DMS-0636297. Received February 11, 2011 and in revised form March 5, 2012

Financiación

∗ Benjamin Braun was partially supported by NSF award DMS-0758321. ∗∗ Jonathan Browder was partially supported by NSF VIGRE award DMS-0354131. † Steven Klee was partially supported by NSF VIGRE award DMS-0636297. Received February 11, 2011 and in revised form March 5, 2012

FinanciadoresNúmero del financiador
National Science Foundation (NSF)DMS-0636297, DMS-0758321, DMS-0354131

    ASJC Scopus subject areas

    • General Mathematics

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