Results 151 to 160 of about 2,405 (191)
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Linearity of Maps on Banach and Operator Algebras
Lobachevskii Journal of Mathematics, 2020zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Turilova E., Hamhalter J.
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n-SOT Hypercyclic Linear Maps on Banach Algebra of Operators
Bulletin of the Iranian Mathematical Society, 2018zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Avizeh, Narjes, Rezaei, Hamid
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Nonlinear Oscillations, 2009
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Luiśtyk, M. +3 more
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Luiśtyk, M. +3 more
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Banach algebras associated with linear operator pencils
Mathematical Notes, 2009Given complex linear spaces \(X\) and \(Y\), linear subspaces \(X_{F},X_{G}\) of \(X\), and linear operators \(F: X_{F}\to Y\) and \(G:X_{G}\to Y\), the operator pencil is defined as the function \(\lambda\in{\mathbb C}\mapsto\lambda F-G\), where \(\lambda F-G: X_{*}=X_{F}\cap X_{G}\to Y\). The author describes a commutative Banach algebra generated by
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Generalized weighted core inverse in Banach *-algebras
FilomatIn this paper, we introduce the notion of the generalized weighted core inverse in a Banach *-algebra. We characterize this new generalized inverse by using the generalized weighted core decompo-sition and present the representations by the generalized ...
Huanyin Chen, M. Abdolyousefi
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Amenability of Banach algebras of compact operators
, 1992In this paper we study conditions on a Banach spaceX that ensure that the Banach algebraК(X) of compact operators is amenable. We give a symmetrized approximation property ofX which is proved to be such a condition.
Niels Grønbaek, B. Johnson, G. Willis
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Central European Journal of Mathematics, 2005
Given a complex Hilbert space H, we study the manifold\(\mathcal{A}\) of algebraic elements in\(Z = \mathcal{L}\left( H \right)\). We represent\(\mathcal{A}\) as a disjoint union of closed connected subsets M of Z each of which is an orbit under the action of G, the group of all C*-algebra automorphisms of Z.
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Given a complex Hilbert space H, we study the manifold\(\mathcal{A}\) of algebraic elements in\(Z = \mathcal{L}\left( H \right)\). We represent\(\mathcal{A}\) as a disjoint union of closed connected subsets M of Z each of which is an orbit under the action of G, the group of all C*-algebra automorphisms of Z.
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Hermitian operators and isometries on algebras of matrix-valued Lipschitz maps
Linear and multilinear algebra, 2018This paper deals with hermitian operators and surjective linear isometries, between spaces of Lipschitz maps, defined on a compact metric space, with values in a finite dimensional vector space. These spaces are endowed with the sum norm.
Shiho Oi
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Norm-controlled inversion in Banach algebras of integral operators
Banach Journal of Mathematical Analysis, 2023Qiquan Fang +3 more
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