Signal Analysis and Quantum Formalism: Quantizations with No Planck Constant
Signal analysis is built upon various resolutions of the identity in signal vector spaces, e.g. Fourier, Gabor, wavelets. Similar resolutions are used as quantizers of functions or distributions, paving the way to a time-frequency or time-scale quantum fo
- PDF / 3,272,313 Bytes
- 225 Pages / 439.43 x 683.15 pts Page_size
- 17 Downloads / 216 Views
Paolo Boggiatto · Tommaso Bruno Elena Cordero · Hans G. Feichtinger Fabio Nicola · Alessandro Oliaro Anita Tabacco · Maria Vallarino Editors
Landscapes of Time-Frequency Analysis ATFA 2019
Applied and Numerical Harmonic Analysis Series Editor John J. Benedetto University of Maryland College Park, MD, USA
Advisory Editors Akram Aldroubi Vanderbilt University Nashville, TN, USA
Gitta Kutyniok Technical University of Berlin Berlin, Germany
Douglas Cochran Arizona State University Phoenix, AZ, USA
Mauro Maggioni Johns Hopkins University Baltimore, MD, USA
Hans G. Feichtinger University of Vienna Vienna, Austria
Zuowei Shen National University of Singapore Singapore, Singapore
Christopher Heil Georgia Institute of Technology Atlanta, GA, USA
Thomas Strohmer University of California Davis, CA, USA
Stéphane Jaffard University of Paris XII Paris, France
Yang Wang Hong Kong University of Science & Technology Kowloon, Hong Kong
Jelena Kovaˇcevi´c Carnegie Mellon University Pittsburgh, PA, USA
More information about this series at http://www.springer.com/series/4968
Paolo Boggiatto • Tommaso Bruno • Elena Cordero Hans G. Feichtinger • Fabio Nicola • Alessandro Oliaro • Anita Tabacco • Maria Vallarino Editors
Landscapes of Time-Frequency Analysis ATFA 2019
Editors Paolo Boggiatto Department of Mathematics University of Turin Torino, Italy
Tommaso Bruno Department of Mathematics Ghent University Ghent, Belgium
Elena Cordero Department of Mathematics University of Turin Torino, Italy
Hans G. Feichtinger Institute of Mathematics University of Vienna Wien, Austria
Fabio Nicola Department of Mathematical Sciences Polytechnic University of Turin Torino, Italy
Alessandro Oliaro Department of Mathematics University of Turin Torino, Italy
Anita Tabacco Department of Mathematical Sciences Polytechnic University of Turin Torino, Italy
Maria Vallarino Department of Mathematical Sciences Polytechnic University of Turin Torino, Italy
ISSN 2296-5009 ISSN 2296-5017 (electronic) Applied and Numerical Harmonic Analysis ISBN 978-3-030-56004-1 ISBN 978-3-030-56005-8 (eBook) https://doi.org/10.1007/978-3-030-56005-8 Mathematics Subject Classification: 42B35, 42C15, 43A32, 44A12, 46F12, 47G10, 42C40, 65Txx, 81S30, 92C55 © Springer Nature Switzerland AG 2020 This work is subject to copyright. All rights are reserved by the Publisher, whether the whole or part of the material is concerned, specifically the rights of translation, reprinting, reuse of illustrations, recitation, broadcasting, reproduction on microfilms or in any other physical way, and transmission or information storage and retrieval, electronic adaptation, computer software, or by similar or dissimilar methodology now known or hereafter developed. The use of general descriptive names, registered names, trademarks, service marks, etc. in this publication does not imply, even in the absence of a specific statement, that such names are exempt from the relevant protective laws and regulations and therefore free for general use. The publisher, the authors, and t
Data Loading...
