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- Publications
- Influence
About Nilpotency of Engel Algebras
- N. A. Koreshkov, D. U. Haritonov
- Mathematics
- 2000
In this work is proved, that anyone anticommutative Engel algebra G is nilpotent, if dim K G ≤ 4. And on the contrary, if n = dim K G > 4, then for anyone n there is example solvable Engel algebra,… Expand
On the Simultaneous Triangulability of Matrices
- Yu. A. Al’pin, N. A. Koreshkov
- Mathematics
- 1 November 2000
Two necessary and sufficient criteria for the simultaneous triangulability of two complex matrices are established. Both of them admit a finite verification procedure. To prove the first criterion,… Expand
Об одновременной триангулизуемости матриц@@@On the Simultaneous Triangulability of Matrices
- Юрий Абдуллович Альпин, Y. Alpin, Николай Александрович Корешков, N. A. Koreshkov
- Mathematics
- 2000
Modules and ideals of algebras of associative type
- N. A. Koreshkov
- Mathematics
- 21 September 2008
In this paper, we study some properties of algebras of associative type introduced in previous papers of the author. We show that a finite-dimensional algebra of associative type over a field of zero… Expand
Triangulation of n-tuple solvable Lie algebras
- N. A. Koreshkov
- Mathematics
- 27 January 2012
We prove an analog of the Lie theorem for finite-dimensional n-tuple solvable Lie algebras over an algebraically closed field of characteristic 0.
Finite-dimensional homogeneously simple algebras of associative type
- N. A. Koreshkov
- Mathematics
- 4 September 2010
In this paper, we describe finite-dimensional homogeneously simple algebras of associative type whose 1-component is a full matrix algebra. In addition, we prove that a finite-dimensional division… Expand
Symmetrical simple Lie sheaves of rank 1
- N. A. Koreshkov
- Mathematics
- 30 June 2016
In terms of sandwich algebras, we obtain a classification of symmetrical simple Lie sheaves over an algebraically closed field of zero characteristic.
Алгебры Ли и алгебры ассоциативного типа@@@Lie Algebras and Algebras of Associative Type
- Николай Александрович Корешков, N. A. Koreshkov
- Mathematics
- 2010
A class of algebras of associative type
- N. A. Koreshkov
- Mathematics
- 1 March 2007
Lie type algebras introduced in [1], [2] are natural generalizations of Lie algebras, associative algebras, Lie superalgebras with Z2-grading, and of algebras of some other classes. In [3], we… Expand
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