Une classe d'algèbres pondérées de degré 4*

DOI10.1080/00927870008826952zbMath1016.17024OpenAlexW2041158865MaRDI QIDQ4953317

Avelino Suazo, Christian Mallol

Publication date: 9 May 2000

Published in: Communications in Algebra (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1080/00927870008826952

zbMATH Keywords

Bernstein algebraweighted algebrasEtherington algebra

Mathematics Subject Classification ID

Genetic algebras (17D92)

Related Items (7)

THE MULTIPLICATION ALGEBRA OF WEIGHTED ALGEBRAS OF DEGREE 4 ⋮ Étude des ω-PI Algèbres Commutatives de Degré 4: I. Algèbres Non Barycentriques Non Invariantes par Gamétisation ⋮ On Homogeneous Weighted Algebras ⋮ Plenary train algebras of rank \(m\) and backcrossing identity ⋮ ON SOME JORDAN BARIC ALGEBRAS ⋮ Étude desω-PI Algèbres Commutatives de Degré 4: II. Algèbres Non Barycentriques Invariantes par Gamétisation ⋮ Étude des ω-Pi Algèbres Commutatives de Degré 4: III. Algèbres Barycentriques Invariantes par Gamétisation

Cites Work

• Unnamed Item
• Algebras which satisfy a train equation for the first three plenary powers
• Sur les algèbres de Bernstein. IV. (On Bernstein algebras. IV)
• Peirce morphisms and orthogonality in Bernstein algebras
• On algebras satisfying \(x^{[3 } = \omega(x)^ 3x\)]
• Principal train algebras of rank 3 and dimensions≦5
• Sur Les Algèbres de Bernstein
• Idempotent Elements in a Bernstein Algebra
• Genetic Algebras Satisfying Bernstein's Stationarity Principle

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