Results 21 to 30 of about 150 (46)
A uniform estimate of the relative projection constant
The main goal of the paper is to provide a quantitative lower bound greater than $1$ for the relative projection constant $\lambda(Y, X)$, where $X$ is a subspace of $\ell_{2p}^m$ space and $Y \subset X$ is an arbitrary hyperplane.
Kobos, Tomasz
core +1 more source
Multipliers for p-Bessel sequences in Banach spaces
Multipliers have been recently introduced as operators for Bessel sequences and frames in Hilbert spaces. These operators are defined by a fixed multiplication pattern (the symbol) which is inserted between the analysis and synthesis operators.
A. Aldroubi +23 more
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Lower bounds for the approximation with variation-diminishing splines [PDF]
We prove lower bounds for the approximation error of the variation-diminishing Schoenberg operator on the interval [0, 1] in terms of classical moduli of smoothness depending on the degree of the spline basis.
B. Forster +22 more
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Redundancy of Fusion frames in Hilbert Spaces
Upon improving and extending the concept of redundancy of frames, we introduce the notion of redundancy of fusion frames, which is concerned with the properties of lower and upper redundancies. These properties are achieved by considering the minimum and
Daraby, Bayaz +2 more
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A coordinate free characterization of certain quasidiagonal operators [PDF]
We obtain (i) a new, coordinate free, characterization of quasidiagonal operators with essential spectra contained in the unit circle by adapting the proof of a classical result in the theory of Banach spaces, (ii) an affirmative answer to some questions
Boedihardjo, March T.
core
Full operators and algebras generated by invertible operators
In the present work we characterized full operators and we showed some properties that have nonfull injectives operators. With the results developed for full operators, we affirmatively respond two questions formulated by Bravo and Feintuch on when the ...
R, Wilson R. Pacheco
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Pad\'{e}-type approximations to the resolvent of fractional powers of operators
We study a reliable pole selection for the rational approximation of the resolvent of fractional powers of operators in both the finite and infinite dimensional setting. The analysis exploits the representation in terms of hypergeometric functions of the
Aceto, Lidia, Novati, Paolo
core
Approximation of Entropy Numbers
The purpose of this article is to develop a technique to estimate certain bounds for entropy numbers of diagonal operator on spaces of p-summable sequences for finite p greater than 1.
Deepesh, K. P., Kumar, V. B. Kiran
core
The unital endomorphisms of B(H) of (Powers) index n are classified by certain U(n)-orbits in the set of non-degenerate representations of the Cuntz algebra O_n on H.
Bratteli, Ola +2 more
core
Review: A C*-algebra approach to complex symmetric operators [PDF]
Garcia, Stephan Ramon
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