Varieties of associative rings. I

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Publication:1846481

DOI10.1007/BF02218695zbMath0288.16008MaRDI QIDQ1846481

I. V. L'vov

Publication date: 1974

Published in: Algebra and Logic (Search for Journal in Brave)




Related Items (28)

The finite basis problem for infinite involution semigroups of triangular \(2 \times 2\) matricesVarieties of associative rings containing a finite ring that is nonrepresentable by a matrix ring over a commutative ringA Nonfinitely Based Semigroup of Triangular MatricesUnnamed Item-graded identities of the Lie algebras in characteristic 2Finite basis problem for semigroups of order sixDescribing ring varieties in which all finite rings have Hamiltonian zero-divisor graphs.A non-finitely based involution semigroup of order fiveThe finite basis problem for Kiselman monoids.On the varieties generated by ai-semirings of order two.Specht property of varieties of graded Lie algebrasOn simple finite-dimensional algebras with infinite basis of identitiesThe isomorphism problem in the context of PI-theory for two-dimensional Jordan algebrasOn the variety generated by all semigroups of order three.Cross varieties of aperiodic monoids with central idempotents.Finite basis problem for involution monoids of unitriangular Boolean matricesWeak polynomial identities and their applicationsFinite Rings with ApplicationsUnnamed ItemA note on varieties of semiprime rings with semigroup identitiesTHE FINITE BASIS PROBLEM FOR INVOLUTION SEMIGROUPS OF TRIANGULAR MATRICESThe lattice of ai-semiring varieties satisfying \(x^n \approx x\) and \(xy \approx yx\)THE VARIETY GENERATED BY AN AI-SEMIRING OF ORDER THREEOn the ascending and descending chain conditions in the lattice of monoid varietiesIdentities in vector spaces and examples of finite-dimensional linear algebras having no finite basis of identitiesFinite basis problem for Lee monoids with involutionA basis for the graded identities of the matrix algebra of order two over a finite field of characteristic \(p\neq 2\)Finitely generated equational classes



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