Results 11 to 20 of about 4,127,898 (306)
A Characterisation of Lipschitz Classes on Finite Dimensional Groups [PDF]
An analogue of a theorem of S. N. Bernstein is developed for certain metric locally compact abelian groups. This, together with a corresponding Jackson-type theorem, gives a characterisation in terms of their Fourier transforms of the Lipschitz functions defined on a compact abelian group with finite topological dimension.
W. Bloom
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Lipschitz classes and the Hardy-Littlewood property
A proper subdomain \(D\) of \(\mathbb{C}\) has the Hardy-Littlewood property if there is a constant \(k\) such that for any \(\beta\in(0,1]\) and any \(f\) analytic in \(D\) with \(| f'(z)|\leq m d(z,D)^{\beta-1}\) in \(D\) we have the Hölder condition (*) \(| f(z_ 1)-f(z_ 2)|\leq M| z_ 1-z_ 2|^ \beta\) in \(D\) with \(M=km/\beta\). If \(D\) satisfies (
Hag, K. +3 more
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Fourier transforms and their Lipschitz classes [PDF]
Sampson, G., Tuy, H.
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Lipschitz classes and Poisson integrals on stratified groups [PDF]
G. Folland
semanticscholar +2 more sources
Multiple Fourier coefficients and generalized Lipschitz classes in uniform metric
S. Volosivets
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Embedding of generalized Lipschitz classes into classes of functions with Λ-bounded variation
Heping Wang
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Fourier transforms and generalized Lipschitz classes in uniform metric
S. Volosivets
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FOURIER MULTIPLIERS OF GENERALIZED LIPSCHITZ CLASSES OF FUNCTIONS [PDF]
J Lippus
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Efficient learning of ground and thermal states within phases of matter [PDF]
We consider two related tasks: (a) estimating a parameterisation of a given Gibbs state and expectation values of Lipschitz observables on this state; (b) learning the expectation values of local observables within a thermal or quantum phase of matter ...
Cambyse Rouzé +3 more
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Embedding of Lipschitz classes into classes of functions of Λ-bounded variation
Heping Wang
exaly +2 more sources

