Results 51 to 60 of about 884 (163)
p-representable operators in Banach spaces
Let E and F be Banach spaces. An operator T∈L(E,F) is called p-representable if there exists a finite measure μ on the unit ball, B(E*), of E* and a function g∈Lq(μ,F), 1p+1q=1, such thatTx=∫B(E*)〈x,x*〉g(x*)dμ(x*)for all x∈E.
Roshdi Khalil
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Semigroup of Operators on Dual Banach Spaces [PDF]
In this paper, we give a short and simple proof to a more general version of a recent result of Yeadon for semigroups of weak ∗ ^{\ast } -continuous operators on a dual Banach space. Our result has application to amenable groups and property P {\text {P}} of a von Neumann ...
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$M$-operators on partially ordered Banach spaces
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Kalauch, A. +2 more
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Operators on Tensor Products of Banach Spaces [PDF]
The present paper is a study of operators on tensor products of Banach spaces with the notion of maximal extensions introduced by G. Ki5the such that the closure of a closable operator is its unique maximal extension. For a class of such operators the spectral mapping theorem is established.
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Matrix Mappings on the Domains of Invertible Matrices
We focus on sequence spaces which are matrix domains of Banach sequence spaces. We show that the characterization of a random matrix operator , where and are matrix domains with invertible matrices and , can be reduced to the characterization of the ...
Muhammed Altun
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Dissipative operators on Banach spaces
A bounded linear operator \(T\) on a Banach space \(X\) is said to be dissipative if \(\| \exp(tT)\| \leq 1\) for all \(t \geq 0\), and is said to be Hermitian if \(\| \exp(itT)\| = 1\) for all \(t \in \mathbb R\). For a dissipative operator, it is proved that \[ \lim_{t \to \infty}\| \exp(tT)T\| = \sup\{| \lambda| : \lambda\in\sigma(T)\cap i\mathbb R \
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Isomorphisms of algebras of symmetric functions on spaces $\ell_p$
The work is devoted to the study of algebras of entire symmetric functions on some Banach spaces of sequences. A function on a vector space is called symmetric with respect to some fixed group $G$ of operators acting on this space, or $G$-symmetric, if ...
T. V. Vasylyshyn
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The spaces Hα,δ,γ((a,b)×(a,b),ℝ) and Hα,δ((a,b),ℝ) were defined in ((Hüseynov (1981)), pages 271–277). Some singular integral operators on Banach spaces were examined, (Dostanic (2012)), (Dunford (1988), pages 2419–2426 and (Plamenevskiy (1965)).
İsmet Özdemir +2 more
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Existence of fixed points of large MR-Kannan contractions in Banach Spaces
The purpose of this paper is to introduce the class of large MR-Kannan contractions on Banach space that contains the classes of Kannan, enriched Kannan, large Kannan, MR-Kannan contractions and some other classes of nonlinear operators.
Rizwan Anjum +3 more
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Differences of Weighted Composition Operators on Hα∞(BN)∗
We study the boundedness and compactness of differences of weighted composition operators on weighted Banach spaces in the unit ball of CN.
Jineng Dai, Caiheng Ouyang
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