Algebras Satisfying Polynomial Identity of Degree Six that are Principal Train

Authors

  • Daouda Kabré Université Norbert ZONGO
  • André Conseibo Universté Norbert ZONGO

DOI:

https://doi.org/10.29020/nybg.ejpam.v16i3.4787

Keywords:

Peirce decomposition, principal train algebra, polynomial identity, idempotent

Abstract

In this paper we study the class of algebras satisfying a polynomial identity of degree six that are principal train algebras of rank $3$ or $4$, for which we give the explicit form of the train equation. If the rank of $A$ is $n\geq 5$ in general, we provide the form of the train equation in some cases.

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Published

2023-07-30

How to Cite

Kabré, D., & Conseibo, A. (2023). Algebras Satisfying Polynomial Identity of Degree Six that are Principal Train. European Journal of Pure and Applied Mathematics, 16(3), 1480–1490. https://doi.org/10.29020/nybg.ejpam.v16i3.4787

Issue

Vol. 16 No. 3: (July 2023)

Section

Nonlinear Analysis

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Copyright (c) 2023 European Journal of Pure and Applied Mathematics

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