Non-abelian tensor product of Lie algebras and its derived functors.
Nick Inassaridze, Emzar Khmaladze, Manuel Ladra (2002)
Extracta Mathematicae
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Displaying similar documents to “A non-abelian tensor product of Leibniz algebra”
Non-abelian tensor product of Lie algebras and its derived functors.
Extensiones centrales de las álgebras de Leibniz.
J. M. Casas Mirás (1998)
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On restrictions of indecomposables of tame algebras
R. Bautista, E. Pérez, L. Salmerón (2011)
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We continue the study of ditalgebras, an acronym for "differential tensor algebras", and of their categories of modules. We examine extension/restriction interactions between module categories over a ditalgebra and a proper subditalgebra. As an application, we prove a result on representations of finite-dimensional tame algebras Λ over an algebraically closed field, which gives information on the extension/restriction interaction between module categories of some special algebras Λ₀,...
Crossed squares and 2-crossed modules of commutative algebras.
Arvasi, Zekeri̇ya (1997)
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David E. Evans, Hiroshi Takai (1979)
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On maximal subalgebras of central simple Malcev algebras.
Alberto C. Elduque Palomo (1986)
Extracta Mathematicae
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In this paper the structure of the maximal elements of the lattice of subalgebras of central simple non-Lie Malcev algebras is considered. Such maximal subalgebras are studied in two ways: first by using theoretical results concerning Malcev algebras, and second by using the close connection between these simple non-Lie Malcev algebras and the Cayley-Dickson algebras, which have been extensively studied (see [4]).