Indecomposable baric algebras

DOI10.1016/0024-3795(93)90434-PzbMath0811.17034MaRDI QIDQ2365686

Roberto Costa, Henrique jun. Guzzo

Publication date: 29 June 1993

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

zbMATH Keywords

idempotentindecomposabilityKrull-Schmidt theoremchain conditionsgenetic algebrasindecomposable baric algebras

Mathematics Subject Classification ID

Genetics and epigenetics (92D10) Genetic algebras (17D92)

Related Items (18)

SOME PROPERTIES OF BAR-RADICAL OF BARIC ALGEBRAS ⋮ On Homogeneous Weighted Algebras ⋮ On Bernstein Algebras Satisfying Chain Conditions ⋮ The bar-radical of baric algebras ⋮ Regular Bernstein algebras ⋮ Embedding nil algebras in train algebras ⋮ Power-associative algebras that are train algebras ⋮ Algebraic structure of genetic inheritance ⋮ The multiplication algebra of a bernstein algebra: basic results ⋮ A class of exceptional bernstein algebras associated to graphs¹ ⋮ THE MULTIPLICATION ALGEBRA OF A B-SEMISIMPLE BARIC ALGEBRA ⋮ On Bernstein and train algebras of rank 3 ⋮ Dibaric and evolution algebras in biology ⋮ E-Ideals in baric algebras: basic properties ⋮ On Bernstein Algebras Satisfying Chain Conditions ⋮ A retrospect of the research in nonassociative algebras in IME-USP ⋮ On the multiplication algebra of a bernstein algebra^* ⋮ Indecomposable baric algebras. II

Cites Work

• On train algebras of rank 3
• Sur les algèbres de Bernstein qui sont des T-algèbres. (On Bernstein algebras which are T-algebras)
• Dupliquée d'une algèbre et le théorème d'Etherington. (Duplicate of an algebra and Etherington's theorem)
• Algebras which satisfy a train equation for the first three plenary powers
• A note on train algebras
• Special Train Algebras Arising in Genetics
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