Principal and plenary train algebras

DOI10.1080/00927870008826850zbMath0962.17022OpenAlexW2023270321MaRDI QIDQ4944381

J. Carlos Gutiérrez Fernández

Publication date: 19 March 2000

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

Full work available at URL: https://doi.org/10.1080/00927870008826850

zbMATH Keywords

Peirce decompositiongenetic algebraplenary train algebras

Mathematics Subject Classification ID

Genetic algebras (17D92)

Related Items (11)

Equations of Lie triple algebras that are train algebras ⋮ Power-associative algebras that are train algebras ⋮ STRUCTURE OF BARIC ALGEBRAS SATISFYING A POLYNOMIAL IDENTITY OF DEGREE SIX ⋮ Idempotents in plenary train algebras ⋮ Plenary train algebras of rank \(m\) and backcrossing identity ⋮ Peirce-evanescent baric identities ⋮ The universality of one half in commutative nonassociative algebras with identities ⋮ On evolution operators in characteristic 2 ⋮ On Plenary Train Algebras of Rank 4 ⋮ Train Algèbres Alternatives: Relation Entre Nilindice et Degré ⋮ Sur Les Train Algèbres De Degré Quatre: Structures Et Classifications

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)
• Algebras which satisfy a train equation for the first three plenary powers
• On Bernstein algebras which are train algebras
• The peirce decomposition for commutative train algebras
• Algebraic structure of genetic inheritance
• Sequences of Powers in Genetic Algebras
• Sequences in genetic algebras for overlapping generations
• Contributions to genetic algebras
• Commutative Train Algebras of Ranks 2 and 3

This page was built for publication: Principal and plenary train algebras