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Functional analysis, harmonic analysis, and image processing : a collection of papers in honor of Bjorn Jawerth / [edited by] Michael Cwikel and Mario Milman.

Contributor(s): Material type: TextTextSeries: Contemporary mathematics ; 693.Publication details: Providence : American Mathematical Society, ©2017.Description: vi, 411 pages : illustrations ; 26 cmISBN:
  • 9781470428365 (alk. paper)
Subject(s): DDC classification:
  • 510 23 Am512c
Contents:
M. Cwikel, M. Frazier, L. M. Jawerth, and M. Milman, Bjorn David Jawerth (1952-2013)S. V. Astashkin and K. V. Lykov, Jawerth-Milman extrapolation theory: Some recent developments with applicationsJ. J. Benedetto and M. Dellatorre, Uncertainty principles and weighted norm inequalitiesA. Benyi and R. H. Torres, The discrete Calderon reproducing formula of Frazier and JawerthH.-Q. Bui and T. Candy, A characterisation of the Besov-Lipschitz and Triebel-Lizorkin spaces using Poisson like kernelsC. Cabrelli, C. A. Mosquera, and V. Paternostro, An approximation problem in multiplicatively invariant spacesG. Cleanthous, A. G. Georgiadis, and M. Nielsen, Discrete decomposition of homogeneous mixed-norm Besov spacesH. G. Feichtinger and F. Voigtlaender, From Frazier-Jawerth characterizations of Besov spaces to wavelets and decomposition spacesM. Frazier and S. Roudenko, Traces and extensions of weighted Sobolev and potential spacesD. D. Haroske and L. Skrzypczak, Compact embeddings of weighted smoothness spaces of Morrey type: An exampleL. M. Jawerth and D. A. Weitz, Tracking the structural deformation of a sheared biopolymer networkL. Lempert, Extrapolation, a technique to estimateA. K. Lerner, On a dual property of the maximal operator on weighted variable $L^p$ spacesR. Rochberg, Is the Dirichlet space a quotient of $DA_n$?W. Abu-Shammala, J.-L. Shiu, and A. Torchinsky, Characterizations of the Hardy space $H^1(\mathbb{R})$ and BMO$(\mathbb{R})$C. Tintarev, Four proofs of cocompactness for Sobolev embeddingsH. Triebel, Tempered homogeneous function spaces, IIV. K. Nguyen and W. Sickel, Isotropic and dominating mixed Besov spaces: A comparisonS. Voronin and I. Daubechies, An iteratively reweighted least squares algorithm for sparse regularization.
Summary: Contains original research contributions and surveys in several of the areas of mathematics to which Bjorn Jawerth made important contributions. Those areas include harmonic analysis, image processing, and functional analysis, which are of course interrelated in many significant and productive ways.
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Includes bibliographical references.

M. Cwikel, M. Frazier, L. M. Jawerth, and M. Milman, Bjorn David Jawerth (1952-2013)S. V. Astashkin and K. V. Lykov, Jawerth-Milman extrapolation theory: Some recent developments with applicationsJ. J. Benedetto and M. Dellatorre, Uncertainty principles and weighted norm inequalitiesA. Benyi and R. H. Torres, The discrete Calderon reproducing formula of Frazier and JawerthH.-Q. Bui and T. Candy, A characterisation of the Besov-Lipschitz and Triebel-Lizorkin spaces using Poisson like kernelsC. Cabrelli, C. A. Mosquera, and V. Paternostro, An approximation problem in multiplicatively invariant spacesG. Cleanthous, A. G. Georgiadis, and M. Nielsen, Discrete decomposition of homogeneous mixed-norm Besov spacesH. G. Feichtinger and F. Voigtlaender, From Frazier-Jawerth characterizations of Besov spaces to wavelets and decomposition spacesM. Frazier and S. Roudenko, Traces and extensions of weighted Sobolev and potential spacesD. D. Haroske and L. Skrzypczak, Compact embeddings of weighted smoothness spaces of Morrey type: An exampleL. M. Jawerth and D. A. Weitz, Tracking the structural deformation of a sheared biopolymer networkL. Lempert, Extrapolation, a technique to estimateA. K. Lerner, On a dual property of the maximal operator on weighted variable $L^p$ spacesR. Rochberg, Is the Dirichlet space a quotient of $DA_n$?W. Abu-Shammala, J.-L. Shiu, and A. Torchinsky, Characterizations of the Hardy space $H^1(\mathbb{R})$ and BMO$(\mathbb{R})$C. Tintarev, Four proofs of cocompactness for Sobolev embeddingsH. Triebel, Tempered homogeneous function spaces, IIV. K. Nguyen and W. Sickel, Isotropic and dominating mixed Besov spaces: A comparisonS. Voronin and I. Daubechies, An iteratively reweighted least squares algorithm for sparse regularization.

Contains original research contributions and surveys in several of the areas of mathematics to which Bjorn Jawerth made important contributions. Those areas include harmonic analysis, image processing, and functional analysis, which are of course interrelated in many significant and productive ways.

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