Results 31 to 40 of about 94,022 (252)
Barekeng, 2013 These notes in this paper will discuss about C*-algebras commutative and its properties. The theory of algebra-*, Banach-* algebra, C*-algebras and *-homomorphism are included. We also give some examples of commutative C*-algebras.
Harmanus Batkunde
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Suzuki functor at the critical level
, 2020 In this paper we define and study a critical-level generalization of the Suzuki functor, relating the affine general linear Lie algebra to the rational Cherednik algebra of type A.
Przezdziecki, Tomasz
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Stability of -Jordan Homomorphisms from a Normed Algebra to a Banach Algebra
Abstract and Applied Analysis, 2013 We establish the hyperstability of -Jordan homomorphisms from a normed algebra to a Banach algebra, and also we show that an -Jordan homomorphism between two commutative Banach algebras is an -ring homomorphism.
Yang-Hi Lee
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The full cohomology, abelian extensions and formal deformations of Hom-pre-Lie algebras
Electronic Research Archive, 2022 The main purpose of this paper is to provide a full cohomology of a Hom-pre-Lie algebra with coefficients in a given representation. This new type of cohomology exploits strongly the Hom-type structure and fits perfectly with simultaneous deformations of
Shanshan Liu +2 more
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Homomorphisms of heterogeneous algebras [PDF]
Czechoslovak Mathematical Journal, 2002 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Wasit Journal of Computer and Mathematics Science, 2023 algebra is one of the influential branches in the field of pure Mathematics. This field concentrate on the study of the algebraic structures and discussed the relationships among them.
mohd Shahoodh
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A bicommutant theorem for dual Banach algebras [PDF]
, 2010 A dual Banach algebra is a Banach algebra which is a dual space, with the multiplication being separately weak$^*$-continuous. We show that given a unital dual Banach algebra $\mc A$, we can find a reflexive Banach space $E$, and an isometric, weak ...
Daws, Matthew
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Jordan *-homomorphisms on C^*-algebras [PDF]
Operators and Matrices, 2011 In this paper, we investigate Jordan *-homomorphisms on $C^*$-algebras associated with the following functional inequality $\|f(\frac{b-a}{3})+f(\frac{a-3c}{3})+f(\frac{3a+3c-b}{3})\| \leq \|f(a)\|.$ We moreover prove the superstability and the generalized Hyers-Ulam stability of Jordan *-homomorphisms on $C^*$-algebras associated with the following ...
N. Ghobadipour +2 more
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On Fourier algebra homomorphisms
Journal of Functional Analysis, 2004 For any locally compact group \(G\), its coset ring is defined to be the ring of subsets of \(G\) generated by the left cosets of open subgroups of \(G\). If \(G\) and \(H\) are locally compact groups and \(Y\) lies in the coset ring of \(H\), a piecewise affine map \(\alpha: Y \to G\) is a map which is piecewise defined as left translates of ...
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Homomorphisms of Fourier–Stieltjes algebras [PDF]
Studia Mathematica, 2021 Every homomorphism $ : B(G) \rightarrow B(H)$ between Fourier-Stieltjes algebras on locally compact groups $G$ and $H$ is determined by a continuous mapping $ : Y \rightarrow (B(G))$, where $Y$ is a set in the open coset ring of $H$ and $ (B(G))$ is the Gelfand spectrum of $B(G)$ (a $*$-semigroup).
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