On algebras satisfying \(x^{[3 ]} = \omega(x)^ 3x\)

DOI10.1016/0024-3795(93)00339-2zbMath0831.17016OpenAlexW2473454679MaRDI QIDQ1899385

Richard Varro, Christian Mallol

Publication date: 9 November 1995

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

Full work available at URL: https://doi.org/10.1016/0024-3795(93)00339-2

zbMATH Keywords

Peirce decompositionBernstein algebra\(B(0,2)\) algebras

Mathematics Subject Classification ID

Genetic algebras (17D92)

Related Items (9)

Peirce morphisms and orthogonality in Bernstein algebras ⋮ On algebras satisfying \(x^{[3 } = \omega(x)^ 3x\)] ⋮ On Homogeneous Weighted Algebras ⋮ Duplicate of a train algebra and of a periodic Bernstein algebra ⋮ Second order Bernstein algebras of dimension \(4\) ⋮ ON SOME JORDAN BARIC ALGEBRAS ⋮ Associative bilinear forms in some baric algebras ⋮ Une classe d'algèbres pondérées de degré 4^* ⋮ Gametization of weighted algebras

Cites Work

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• Algebras which satisfy a train equation for the first three plenary powers
• The Pol\((n,m)\)-algebras: Symmetric polynomial identities in algebras
• On algebras satisfying \(x^{[3 } = \omega(x)^ 3x\)]

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