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Generalized Functions Volume 2 Spaces Of Fundamental And Generalized Functions I M Gelfand

  • SKU: BELL-51646736
Generalized Functions Volume 2 Spaces Of Fundamental And Generalized Functions I M Gelfand
$ 31.00 $ 45.00 (-31%)

5.0

78 reviews

Generalized Functions Volume 2 Spaces Of Fundamental And Generalized Functions I M Gelfand instant download after payment.

Publisher: American Mathematical Society
File Extension: DJVU
File size: 1.81 MB
Pages: 261
Author: I. M. Gelfand, G. E. Shilov
ISBN: 9781470426590, 9781470428853, 1470426595, 1470428857
Language: English
Year: 2016
Volume: 2nd of 5

Product desciption

Generalized Functions Volume 2 Spaces Of Fundamental And Generalized Functions I M Gelfand by I. M. Gelfand, G. E. Shilov 9781470426590, 9781470428853, 1470426595, 1470428857 instant download after payment.

The first systematic theory of generalized functions (also known as distributions) was created in the early 1950s, although some aspects were developed much earlier, most notably in the definition of the Green's function in mathematics and in the work of Paul Dirac on quantum electrodynamics in physics. The six-volume collection, Generalized Functions, written by I. M. Gel'fand and co-authors and published in Russian between 1958 and 1966, gives an introduction to generalized functions and presents various applications to analysis, PDE, stochastic processes, and representation theory. Volume 2 is devoted to detailed study of generalized functions as linear functionals on appropriate spaces of smooth test functions. In Chapter 1, the authors introduce and study countable-normed linear topological spaces, laying out a general theoretical foundation for the analysis of spaces of generalized functions. The two most important classes of spaces of test functions are spaces of compactly supported functions and Schwartz spaces of rapidly decreasing functions. In Chapters 2 and 3 of the book, the authors transfer many results presented in Volume 1 to generalized functions corresponding to these more general spaces. Finally, Chapter 4 is devoted to the study of the Fourier transform; in particular, it includes appropriate versions of the Paley-Wiener theorem.

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