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Titlebook: Extended Abstracts MWCAPDE 2023; Methusalem Workshop Michael Ruzhansky,Berikbol Torebek Conference proceedings 2024 The Editor(s) (if appl

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楼主: 喜悦
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2297-0215 cular, results on harmonic analysis, functional spaces, functional inequalities, inverse problems, non-local PDEs, non-classical problems of PDEs, integro-differential equations, hypoelliptic operators, pseudo-differential calculus, and others are given..978-3-031-41667-5978-3-031-41665-1Series ISSN 2297-0215 Series E-ISSN 2297-024X
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Generation of the IgA response,n to the .-based Hölder-Lipschitz spaces. Finally, we also derive a characterisation for Dini-Lipschitz classes on metrizable profinite groups in terms of the behavior of their Fourier coefficients, together with a multiplier theorem for Hölder-Lipschitz-spaces.
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Titchmarsh Theorems for Hölder-Lipschitz Functions on Profinite Groupsn to the .-based Hölder-Lipschitz spaces. Finally, we also derive a characterisation for Dini-Lipschitz classes on metrizable profinite groups in terms of the behavior of their Fourier coefficients, together with a multiplier theorem for Hölder-Lipschitz-spaces.
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The Principal Symbol of Elliptic Differential Operators on Lie Groups and Homogeneous Spaceshis principal symbol is an element in the ring of virtual representations of the group, and, in particular instances, we show that it gives insights on the computation of spectral invariants linked to this type of operators.
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On Fractional Quaternionic d-Bar Derivativesshown, including composition properties and its action on certain functions such as Fueter polynomials, which help to demonstrate its suitability compared with other attempts to define fractional quaternionic and Clifford derivatives.
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Semi-sparsity for Triangular Mesh Denoisingmage processing. Firstly, the differential operators defined on the piecewise constant function spaces are introduced for triangular meshes, and the semi-sparsity model is then extended to meshes denoising application. To solve the proposed model efficiently, we also propose an efficient iterative a
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Super-Resolution Reconstruction from Truncated Fourier Transformthe ball .. We proceed from known results on the prolate spheroidal wave functions and on the Radon transform. The most interesting point of our numerical examples consists in super-resolution, that is, in recovering details beyond the diffraction limit, that is, details of size less than ., where .
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