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FINITE SEMIGROUPS ASSOCIATED WITH LINEAR ALGEBRAIC MONOIDS

The Quarterly Journal of Mathematics, 1986
An analogue of the Bruhat decompositon is obtained for connected regular monoids with zero (a monoid is connected if it is a Zariski closed irreducible submonoid of the monoid of all matrices over an algebraically closed field).
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On certain algebras associated with finite groups

Ukrainian Mathematical Journal, 1992
We construct new types of algebras which take into account the block structure of finite groups. We study the construction of such algebras. It is proved that the number of irreducible components of such an algebra is equal to the number of p blocks of the finite group whose defective groups contain a given p-element defined by the algebra.
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The Ext-algebra and associated monomial algebra of a finite dimensional K-algebra

Journal of Pure and Applied Algebra
Let \(K\) denote an algebraically closed field with characteristic 0, \(Q\) denote a finite quiver, (I) denote an admissible homogeneous ideal of the path algebra \(KQ\), \(A=KQ/I\) denote a graded finite dimensional \(K\)-algebra, and \(E(A)\) denote the Ext-algebra of \(A\).
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Graded identities in finite-dimensional algebras of codimensions of identities in associative algebras

Moscow University Mathematics Bulletin, 2015
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Finite vs affine W-algebras

, 2005
.In Section 1 we review various equivalent definitions of a vertex algebra V. The main novelty here is the definition in terms of an indefinite integral of the λ-bracket. In Section 2 we construct, in the most general framework, the Zhu algebra ZhuΓV, an
A. Sole, V. Kac
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Identities in Vector Spaces Embedded in Finite Associative Algebras

Journal of Mathematical Sciences, 2017
I. M. Isaev, A. V. Kislitsin
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Linear associative algebras with finitely many idempotents

Linear and Multilinear Algebra, 1996
Let A be a linear (i.e., finite-dimensional) associative algebra with unity defined over K, an algebraically closed field. Then A with respect to its multiplication is an algebraic monoid over k, denoted by AM , and with respect to the the bracket forms a Lie algebra over K, denoted by AL .
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On the algebra associated with a finite hypergroupoid

1989
The author investigates the algebra associated with a finite hypergroupoid. He studies the relations between quasi-hypergroups and division algebras. He finds some criteria for constructing hypergroupoids such that the associated algebra is associative. He introduces and studies a functor from the category of hypergroupoids to the category of algebras.
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Coxeter Transformations associated with Finite Dimensional Algebras

1999
Let Λ be a finite dimensional algebra of finite global dimension. On the K-theoretic level the Auslander-Reiten translation on the bounded derived cat­egory of Λ-modules induces the Coxeter transformation which is an important invariant, preserved under derived equivalence, and displaying a lot of inter­esting homological information.
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