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Princeton Mathematical Series #0032: Introduction to Fourier Analysis on Euclidean Spaces (PMS-32)

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Princeton Mathematical Series #0032: Introduction to Fourier Analysis on Euclidean Spaces (PMS-32) Cover

 

Synopses & Reviews

Publisher Comments:

The authors present a unified treatment of basic topics that arise in Fourier analysis. Their intention is to illustrate the role played by the structure of Euclidean spaces, particularly the action of translations, dilatations, and rotations, and to motivate the study of harmonic analysis on more general spaces having an analogous structure, e.g., symmetric spaces.

Synopsis:

The authors present a unified treatment of basic topics that arise in Fourier analysis. Their intention is to illustrate the role played by the structure of Euclidean spaces, particularly the action of translations, dilatations, and rotations, and to motivate the study of harmonic analysis on more general spaces having an analogous structure, e.g., symmetric spaces.

Product Details

ISBN:
9780691080789
Author:
Stein, E.
Publisher:
Princeton University Press
Author:
Weiss, Guido
Author:
Stein, Elias M.
Location:
Princeton, N.J.
Subject:
General
Subject:
Advanced
Subject:
Infinity
Subject:
Fourier analysis
Subject:
Harmonic analysis
Subject:
Harmonic functions
Subject:
Mathematics
Subject:
Functional Analysis
Subject:
Mathematics - General
Copyright:
Edition Description:
Bibliography: p. 287-294.
Series:
Princeton mathematical series ;
Series Volume:
0032
Publication Date:
November 1971
Binding:
HARDCOVER
Grade Level:
College/higher education:
Language:
English
Illustrations:
Yes
Pages:
312
Dimensions:
9.28x6.44x.97 in. 1.21 lbs.

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Princeton Mathematical Series #0032: Introduction to Fourier Analysis on Euclidean Spaces (PMS-32) New Hardcover
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Product details 312 pages Princeton University Press - English 9780691080789 Reviews:
"Synopsis" by , The authors present a unified treatment of basic topics that arise in Fourier analysis. Their intention is to illustrate the role played by the structure of Euclidean spaces, particularly the action of translations, dilatations, and rotations, and to motivate the study of harmonic analysis on more general spaces having an analogous structure, e.g., symmetric spaces.
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