Results 91 to 100 of about 429,980 (230)
Power vector inequalities for operator pairs in Hilbert spaces and their applications
Open MathematicsThis study explores the power vector inequalities for a pair of operators (B,C)\left(B,C) in a Hilbert space. By utilizing a Mitrinović-Pečarić-Fink-type inequality for inner products and norms, we derive various power vector inequalities.
Altwaijry Najla +2 more
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Tetris Tight Frames Construction via Hadamard Matrices
Abstract and Applied Analysis, 2014 We present a new method to construct unit norm tight frames by applying altered Hadamard matrices. Also we determine an elementary construction which can be used to produce a unit norm frame with prescribed spectrum of frame operator.
A. Abdollahi, M. Monfaredpour
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Compact Weighted Composition Operators and Multiplication Operators between Hardy Spaces
Abstract and Applied Analysis, 2008 We estimate the essential norm of a compact weighted composition operator 𝑢𝐶𝜑 acting between different Hardy spaces of the unit ball in ℂ𝑁. Also we will discuss a compact multiplication operator between Hardy spaces.
Sei-Ichiro Ueki, Luo Luo
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Operator norms as bounds for roots of algebraic equations [PDF]
, 1973 Masatoshi Fujii, Fumio Kubo
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Norm attaining operators [PDF]
Studia Mathematica, 1979 John Wolfe, Jerry Johnson
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Arλ3(λ1,λ2,Ω)-Weighted Inequalities with Lipschitz and BMO Norms
Journal of Inequalities and Applications, 2010 We first define a new kind of Arλ3(λ1,λ2,Ω) two-weight, then obtain some two-weight integral inequalities with Lipschitz norm and BMO norm for Green's operator applied to differential forms.
Yuxia Tong, Juan Li, Jiantao Gu
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Norm conditions on resolvents of similarities of Hilbert space operators and applications to direct sums and integrals of operators [PDF]
, 1978 Frank Gilfeather
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Norm derivatives on spaces of operators
Mathematische Annalen, 1979 We say the norm is Frechet differentiable at x if the convergence to the limit in (1.1) is uniform for all y~X. Norm derivatives of the spaces: LP(dy), 1 ~ p N oo, and C(X) space of real continuous functions on a compact Hausdorff space X have been studied extensively, see for example page 171 in [5].
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A note on norms of compression operators on function spaces [PDF]
, 1970 Tetsuya Shimogaki
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