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Functional Analysis, Harmonic Analysis, and Image Processing: A Collection of Papers in Honor of Björn Jawerth
About this Title
Michael Cwikel, Technion-Israel Institute of Technology, Haifa, Israel and Mario Milman, Instituto Argentino de Matematica, Buenos Aires, Argentina, Editors
Publication: Contemporary Mathematics
Publication Year:
2017; Volume 693
ISBN: 978-1-4704-2836-5 (print)
DOI: https://doi.org/10.1090/conm/693
ReadershipTable of Contents
Front/Back Matter
Articles
- Michael Cwikel, Michael Frazier, Louise M. Jawerth and Mario Milman – Björn David Jawerth (1952–2013)
- Sergey V. Astashkin and Konstantin V. Lykov – Jawerth–Milman extrapolation theory: Some recent developments with applications
- John J. Benedetto and Matthew Dellatorre – Uncertainty principles and weighted norm inequalities
- Árpád Bényi and Rodolfo H. Torres – The discrete Calderón reproducing formula of Frazier and Jawerth
- Huy-Qui Bui and Timothy Candy – A characterisation of the Besov-Lipschitz and Triebel-Lizorkin spaces using Poisson like kernels
- C. Cabrelli, C. A. Mosquera and V. Paternostro – An approximation problem in multiplicatively invariant spaces
- G. Cleanthous, A. G. Georgiadis and M. Nielsen – Discrete decomposition of homogeneous mixed-norm Besov spaces
- H. G. Feichtinger and F. Voigtlaender – From Frazier-Jawerth characterizations of Besov spaces to wavelets and decomposition spaces
- Michael Frazier and Svetlana Roudenko – Traces and extensions of weighted Sobolev and potential spaces
- Dorothee D. Haroske and Leszek Skrzypczak – Compact embeddings of weighted smoothness spaces of Morrey type: An example
- Louise M. Jawerth and David A. Weitz – Tracking the structural deformation of a sheared biopolymer network
- László Lempert – Extrapolation, a technique to estimate
- Andrei K. Lerner – On a dual property of the maximal operator on weighted variable $L^p$ spaces
- Richard Rochberg – Is the Dirichlet space a quotient of $DA_{n}$?
- Wael Abu-Shammala, Ji-Liang Shiu and Alberto Torchinsky – Characterizations of the Hardy space $H^1(\mathbb {R})$ and BMO$(\mathbb {R})$
- Cyril Tintarev – Four proofs of cocompactness for Sobolev embeddings
- Hans Triebel – Tempered homogeneous function spaces, II
- Van Kien Nguyen and Winfried Sickel – Isotropic and dominating mixed Besov spaces: A comparison
- Sergey Voronin and Ingrid Daubechies – An iteratively reweighted least squares algorithm for sparse regularization