Results 231 to 240 of about 403 (256)
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On Tractability and Ideal Problem in Non-Associative Operator Algebras

Integral Equations and Operator Theory, 2010
The paper centers around the following problem by \textit{W.\,Wojtyński} [Bull.\ Acad.\ Polon.\ Sci.\ 24, 797--801 (1976; Zbl 0356.47015)]: Does every closed Lie algebra of compact quasinilpotent operators on a Banach space contain a non-trivial closed Lie ideal?
Brešar, Matej   +2 more
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On the Complexity Functions for T-Ideals of Associative Algebras

Mathematical Notes, 2000
Let \(c_n({\mathbf V})\), \(n=0,1,2,\dots\), be the codimension sequence of the variety \(\mathbf V\) of associative algebras over an arbitrary field \(K\). The author considers the exponential generating function \({\mathcal C}({\mathbf V},z)=\sum_{n\geq 0}c_n({\mathbf V})z^n/n!\) known also as the complexity function of \(\mathbf V\) [see the book of
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Extensions of ideals in associative algebras

Mathematical Proceedings of the Cambridge Philosophical Society, 1959
1. Let A be an associative algebra over a commutative field K; A is then a vector space over K, and multiplication is defined in A in such a way thatfor x, y, z in A and λ in K. We suppose in addition that A does not contain a unit, and we denote by Ae the algebra obtained by adjoining a unit e to A.
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Ideals in the multiplication algebra of a non-associative K-algebra

Communications in Algebra, 1993
For a non-associative K-algebraA, and σ ∊ A there are K Vector space morphisms L σ : A → A and R σ : A → A given ...
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One-Sided Ideal Growth of Free Associative Algebras

Monatshefte für Mathematik, 2006
For a finitely generated associative algebra over a finite field \(\mathbb{F}_q\), the author defines the left ideal growth as the number \(a_n(R)\) of left ideals \(J\) of codimension \(n\) in \(R\). Similarly, \(m_n(R)\) is the number of maximal left ideals of codimension \(n\).
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Power-Associative Algebras in which Every Subalgebra is a Left Ideal

Canadian Mathematical Bulletin, 1970
By an L-algebra we mean a power-associative nonassociative algebra (not necessarily finite-dimensional) over a field F in which every subalgebra generated by a single element is a left ideal.
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Bases for the Prime Ideals Associated with Certain Classes of Algebraic Varieties

Mathematical Proceedings of the Cambridge Philosophical Society, 1943
The fact that the prime ideal associated with a given irreducible algebraic variety has a finite basis is a pure existence theorem. Only in a few isolated particular cases has the base for the ideal been found, and there appears to be no general method for determining the base which can be carried out in practice.
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Fuzzy Translations of Fuzzy Associative Ideals in BCI-algebras

British Journal of Mathematics & Computer Science, 2016
The aim of this paper is to introduce the concepts of fuzzy translation to fuzzy associative ideals in BCK/BCI-algebras. Also, the notion of fuzzy extensions and fuzzy multiplications of fuzzy associative ideals with several related properties are investigated.
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