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MARC 21

Commutative Harmonic Analysis III: Generalized Functions. Application
Tag	Description
020	$a9783642578540
082	$a512.55
082	$a512.482
099	$aOnline resource: Springer
245	$aCommutative Harmonic Analysis III$h[EBook]$bGeneralized Functions. Application$cedited by V. P. Havin, N. K. Nikol’skij.
260	$aBerlin, Heidelberg$bSpringer ,$c1995.
300	$aVII, 268 p.$bonline resource.
336	$atext
338	$aonline resource
440	$aEncyclopaedia of Mathematical Sciences,$x0938-0396 ;$v72
505	$aI. Distributions and Harmonic Analysis -- II. Optical and Acoustic Fourier Processors -- III. The Uncertainty Principle in Harmonic Analysis.
520	$aThis EMS volume shows the great power provided by modern harmonic analysis, not only in mathematics, but also in mathematical physics and engineering. Aimed at a reader who has learned the principles of harmonic analysis, this book is intended to provide a variety of perspectives on this important classical subject. The authors have written an outstanding book which distinguishes itself by the authors' excellent expository style. It can be useful for the expert in one area of harmonic analysis who wishes to obtain broader knowledge of other aspects of the subject and also by graduate students in other areas of mathematics who wish a general but rigorous introduction to the subject.
538	$aOnline access to this digital book is restricted to subscription institutions through IP address (only for SISSA internal users)
700	$aHavin, Viktor Petrovich$d1933-2015.$eeditor.
700	$aNikol’skij, N. K.$eeditor.
710	$aSpringerLink (Online service)
830	$aEncyclopaedia of Mathematical Sciences,$v72
856	$uhttp://dx.doi.org/10.1007/978-3-642-57854-0