On the factorability of polynomial identities of upper block triangular matrix algebras graded by cyclic groups

Onofrio Mario Di Vincenzo; Marcos Antônio da Silva Pinto; Viviane Ribeiro Tomaz da Silva

doi:10.1016/j.laa.2020.05.008

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On the factorability of polynomial identities of upper block triangular matrix algebras graded by cyclic groups

Onofrio Mario Di Vincenzo Marcos Antônio da Silva Pinto Viviane Ribeiro Tomaz da Silva

Year: 2020 Journal: Linear Algebra and its Applications Vol: 601 Pages: 311-337 Publisher: Elsevier BV

DOI: 10.1016/j.laa.2020.05.008

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Keywords:

Mathematics Triangular matrix Isomorphism (crystallography) Pure mathematics Algebraically closed field Block (permutation group theory) Group (periodic table) Simple (philosophy) Combinatorics Matrix (chemical analysis) Zero (linguistics) Polynomial Ideal (ethics) Invertible matrix Mathematical analysis Crystallography

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Advanced Topics in Algebra

Physical Sciences → Mathematics → Algebra and Number Theory

Algebraic structures and combinatorial models

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Sphingolipid Metabolism and Signaling

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On the factorability of polynomial identities of upper block triangular matrix algebras graded by cyclic groups

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