Generalizing Sperner's lemma to a free module over a special principal ideal ring

DOI10.1216/JCA-2012-4-3-345zbMath1267.13012OpenAlexW2087396690WikidataQ124807508 ScholiaQ124807508MaRDI QIDQ1941831

Grady D. Bullington

Publication date: 22 March 2013

Published in: Journal of Commutative Algebra (Search for Journal in Brave)

Full work available at URL: https://projecteuclid.org/euclid.jca/1361215949

zbMATH Keywords

Sperner's lemmaGaussian coefficients\(q\)-analogueSPIR

Mathematics Subject Classification ID

General commutative ring theory (13A99) Combinatorial aspects of commutative algebra (05E40)

Cites Work

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• A Meshalkin theorem for projective geometries
• On the expected number of generators of a submodule of a free module over a finite principal ideal ring
• On the expected number of generators of a submodule of a free module over a finite special principal ideal ring
• Logarithmic order of free distributive lattice
• On generalized graphs
• Generalization of Sperner’s Theorem on the Number of Subsets of a Finite Set
• On a lemma of Littlewood and Offord

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