Generalized Functions and Fourier Analysis : Dedicated to Stevan Pilipovi on the Occasion of his 65th Birthday /
This book gives an excellent and up-to-date overview on the convergence and joint progress in the fields of Generalized Functions and Fourier Analysis, notably in the core disciplines of pseudodifferential operators, microlocal analysis and time-frequency analysis. The volume is a collection of chap...
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Corporate Authors: | |
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Group Author: | ; ; ; |
Published: |
Springer International Publishing : Imprint: Birkh user,
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Publisher Address: | Cham : |
Publication Dates: | 2017. |
Literature type: | eBook |
Language: | English |
Series: |
Operator Theory: Advances and Applications,
260 |
Subjects: | |
Online Access: |
http://dx.doi.org/10.1007/978-3-319-51911-1 |
Summary: |
This book gives an excellent and up-to-date overview on the convergence and joint progress in the fields of Generalized Functions and Fourier Analysis, notably in the core disciplines of pseudodifferential operators, microlocal analysis and time-frequency analysis. The volume is a collection of chapters addressing these fields, their interaction, their unifying concepts and their applications and is based on scientific activities related to the International Association for Generalized Functions (IAGF) and the ISAAC interest groups on Pseudo-Differential Operators (IGPDO) and on Generalized |
Carrier Form: | 1 online resource (VIII, 276 pages): illustrations. |
ISBN: | 9783319519111 |
Index Number: | QA370 |
CLC: | O175.2 |
Contents: | J. Vindas & D. Vuckovic (Ghent), "Ultradistributional boundary values of harmonic functions on the sphere" -- J. Vindas & G. Debruyne (Ghent),"A functional-analytic view on the Wiener-Ikehara theorem" -- M. Oberguggenberger & M. Schwarz (Innsbruck), "Fourier integral operators in random media" -- M. Kunzinger, P. Giordano (Vienna), "Generalized smooth functions" -- S.-Y. Chung (Seoul), "Blow-up Solutions to Discrete Semilinear Heat Equations on Networks" -- H. Vernaeve (Ghent), "Microlocal analysis in Colombeau algebras based on generalized points and generalized directions" -- A. Debrouwere |