Charakterisierung symmetrischer R-Räume durch ihre Einheitsgitter.
Chevalley-Jordan decomposition for a class of locally finite Lie algebras
Classes of Lie algebras and Cartan subalgebras.
Classical -operators and integrable generalizations of Thirring equations.
Classification des algèbres de Lie filtrées
Classification des algèbres de Lie graduées simples de croissance ... 1.
Classification des algèbres de Lie simples
Classification of 2-step nilpotent Lie algebras of dimension 9 with 2-dimensional center
A Lie algebra is called 2-step nilpotent if is not abelian and lies in the center of . 2-step nilpotent Lie algebras are useful in the study of some geometric problems, and their classification has been an important problem in Lie theory. In this paper, we give a classification of 2-step nilpotent Lie algebras of dimension 9 with 2-dimensional center.
Classification of 4-dimensional nilpotent complex Leibniz algebras.
Classification of all associative mono--ary algebras with 2 elements.
Classification of filiform Lie algebras in dimension 8.
Classification of finite dimensional modular Lie superalgebras with indecomposable Cartan matrix.
Classification of Harish-Chandra modules over the Virasoro Lie algebra.
Classification of irreducible weight modules
Let be a reductive Lie algebra and let be a Cartan subalgebra. A -module is called a weighted module if and only if , where each weight space is finite dimensional. The main result of the paper is the classification of all simple weight -modules. Further, we show that their characters can be deduced from characters of simple modules in category .
Classification of JBW*-triples of Type I.
Classification of Loop Modules with finite dimensional weight spaces.
Classification of p-adic 6-dimensional filiform Leibniz algebras by solutions of x q = a
We study the p-adic equation x q = a over the field of p-adic numbers. We construct an algorithm which gives a solvability criteria in the case of q = p m and present a computer program to compute the criteria for any fixed value of m ≤ p − 1. Moreover, using this solvability criteria for q = 2; 3; 4; 5; 6, we classify p-adic 6-dimensional filiform Leibniz algebras.
Classification of simple graded Lie algebras of finite growth.
Classification of solvable Lie algebras.
Classification of the simple modules of the quantum Weyl algebra and the quantum plane