Results 261 to 270 of about 25,259 (306)
Metric sparsification and operator norm localization
We study an operator norm localization property and its applications to the coarse Novikov conjecture in operator K-theory. In particular, we introduce a sufficient geometric condition (called metric sparsification) for the operator norm localization ...
Xiaoman Chen +2 more
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Norm attaining operators and norming functionals
Proceedings of the American Mathematical Society, 1982The question of whether a countably additive measure with values in a Banach space attains the diameter of its range was unresolved. In this paper an example is given of a countably additive vector measure, taking values in a
Bilyeu, Russell G., Lewis, Paul W.
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On the norm of an integral operator and applications
In this paper, the norm of an integral operator T:Lr(0,∞)→Lr(0,∞) (r>1) is obtained. As applications, a new bilinear integral operator inequality with the norm and the equivalent forms are given, and some new Hilbert's type inequalities with the best ...
Bicheng Yang
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ON THE NORM OF ELEMENTARY OPERATORS
Journal of the London Mathematical Society, 2004The norm problem is considered for elementary operators of the form \(U_{a,b}:\mathcal{A}\to\mathcal{A}\), \(x\mapsto axb+bxa\) \((a,b\in\mathcal{A})\) in the special case when \(\mathcal{A}\) is a subalgebra of the algebra of bounded operators on a Banach space.
Blanco, Ariel +2 more
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Norm-Observable Operator Models
Neural Computation, 2010Hidden Markov models (HMMs) are one of the most popular and successful statistical models for time series. Observable operator models (OOMs) are generalizations of HMMs that exhibit several attractive advantages. In particular, a variety of highly efficient, constructive, and asymptotically correct learning algorithms are available for OOMs.
Ming-Jie Zhao 0001, Herbert Jaeger
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Essential Norms of Composition Operators
Integral Equations and Operator Theory, 2004Recently, there has been considerable interest in studying lower and upper estimates for the essential norms of composition operators in function spaces. Sometimes, as a consequence, a necessary and sufficient condition for the composition operator to be compact on the function space can be obtained.
Gorkin, Pamela, MacCluer, Barbara D.
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Remarks on the Operator-Norm Convergence of the Trotter Product Formula
12 pagesInternational audienceWe revise the operator-norm convergence of the Trotter product formula for a pair {A,B} of generators of semigroups on a Banach space. Operator-norm convergence holds true if the dominating operator A generates a holomorphic
Hagen Neidhardt +2 more
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Operator norm localization property of relative hyperbolic group and graph of groups
In this article we study the spaces which have operator norm localization property. We prove that a finitely generated group Γ which is strongly hyperbolic with respect to a collection of finitely generated subgroups {H1,…,Hn} has operator norm ...
Xiaoman Chen, Xianjin Wang
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The norm of the Fourier series operator
2015 IEEE International Symposium on Information Theory (ISIT), 2015We describe the norm of Fourier operator from Lp(T) to lq(ℤ), and from lp(ℤ) to Lq(T) for all p, q ≥ 1, motivated by the problem of finding sharp uncertainty principles expressed in terms of Renyi entropies.
Peng Xu, Mokshay M. Madiman
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