Matrix theory for independence algebras

DOI10.1016/j.laa.2022.02.021OpenAlexW4213456139MaRDI QIDQ2133681

Yanyan Li

Publication date: 5 May 2022

Published in: Linear Algebra and its Applications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.laa.2022.02.021

zbMATH Keywords

fieldsgroupssemigroupsmodel theorymatrix theoryuniversal algebra

Mathematics Subject Classification ID

Semigroups of transformations, relations, partitions, etc. (20M20) Automorphisms and endomorphisms of algebraic structures (08A35)

Cites Work

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• Idempotent generated endomorphisms of an independence algebra.
• Theory of K-loops
• Independence algebras
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• A representation theorem for universal horn classes categorical in power
• On Permutation Geometries
• Products of idempotent endomorphisms of an independence algebra of finite rank
• Universal horn classes categorical or free in power
• Products of idempotent endomorphisms of an independence algebra of infinite rank
• Independence Algebras
• Four notions of conjugacy for abstract semigroups
• NORMAL SEMIGROUPS OF ENDOMORPHISMS OF PROPER INDEPENDENCE ALGEBRAS ARE IDEMPOTENT GENERATED
• Linear independence in abstract algebras
• Independence in a certain class of abstract algebras
• A representation theorem for two-dimensional v*- algebras
• A theorem on doubly transitive permutation groups with application to universal algebras
• Pseudo-fields and doubly transitive groups
• A representation theorem for v*-algebras
• On a certain class of abstract algebras

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