Results 291 to 300 of about 3,235,619 (333)
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U-Closure Operators and Compactness
Applied Categorical Structures, 2005In this paper the authors introduce a notion of compactness in the following way: Let \({\mathcal A}\) be a category, \(\chi \) a finitely complete category with a proper \((\varepsilon ,{\mathcal M})\)-factorization structure for morphisms and \(U:{\mathcal A}\rightarrow \chi \) a functor. A pair \((A,m)\) with \(A\) object of \({\mathcal A}\) and \(m:
Gabriele Castellini, Eraldo Giuli
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Commutativity of normal compact operators via projective spectrum
, 2016In this note, we will study the commutativity of normal compact operators with strong Agmon's condition by using the projective spectrum. This generalizes the result in MR3449218.
Tong Mao, Yikun Qiao, Penghui Wang
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On Reflexive Compact Operators
Canadian Journal of Mathematics, 1977Let A be a compact operator on a separable Hilbert space . The aim of this paper is to investigate the relationship between the weak closure of the algebra of polynomials in A (denoted by U(A)) and its invariant subspace lattice Lat A.
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Metrical Characterizations of super weakly compact operators
, 2016We characterize super weakly compact operators as those through which binary tree and diamond and Laakso graphs may not be factored with uniform distortion.
R. Causey, S. Dilworth
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On Compact Perturbations of Operators
Canadian Journal of Mathematics, 1974Recently R. G. Douglas showed [4] that if V is a nonunitary isometry and U is a unitary operator (both acting on a complex, separable, infinite dimensional Hilbert space ), then V — K is unitarily equivalent to V ⊕ U (acting on ⊕ ) where K is a compact operator of arbitrarily small norm.
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Compact operators on the Hahn space
Monatshefte für Mathematik (Print), 2021E. Malkowsky, V. Rakočević, Orhan Tuǧ
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1997
Abstract We begin this part on spectral theory with a chapter on compact operators. These operators provide the abstract framework to treat integral equations. As was shown by F. Riesz, their spectral behavior is similar to that of operators on finite dimensional spaces.
Reinhold Meise, Dietmar Vogt
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Abstract We begin this part on spectral theory with a chapter on compact operators. These operators provide the abstract framework to treat integral equations. As was shown by F. Riesz, their spectral behavior is similar to that of operators on finite dimensional spaces.
Reinhold Meise, Dietmar Vogt
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Representing completely continuous operators through weakly ∞‐compact operators
, 2016W. Johnson, R. Lillemets, E. Oja
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Some Results on Almost L-Weakly and Almost M-Weakly Compact Operators
Positivity, 2022Aziz Elbour
exaly

