Readings Newsletter
Become a Readings Member to make your shopping experience even easier.
Sign in or sign up for free!
You’re not far away from qualifying for FREE standard shipping within Australia
You’ve qualified for FREE standard shipping within Australia
The cart is loading…

""Fourier Analysis On Groups"" is a comprehensive mathematical text written by Walter Rudin, published as part of the Interscience Tracts in Pure and Applied Mathematics series. The book is aimed at graduate students and researchers in the field of mathematical analysis and covers the theory of Fourier analysis on locally compact groups. The text begins with an introduction to the basic concepts of group theory and harmonic analysis, before delving into the more advanced topics of Fourier transforms and Plancherel's theorem. Rudin also covers topics such as convolution, the Fourier-Stieltjes algebra, and the Fourier transform on non-abelian groups. Throughout the book, Rudin provides clear and concise explanations of the mathematical concepts, accompanied by numerous examples and exercises to aid the reader's understanding. The text is well-organized and easy to follow, making it a valuable resource for both students and researchers in the field of Fourier analysis on groups. Overall, ""Fourier Analysis On Groups"" is a highly regarded mathematical text that has been praised for its clarity, depth, and rigor. It is an essential reference for anyone interested in the theory of Fourier analysis on groups and its applications in mathematical analysis and related fields.Additional Editor Is J. J. Stoker.This scarce antiquarian book is a facsimile reprint of the old original and may contain some imperfections such as library marks and notations. Because we believe this work is culturally important, we have made it available as part of our commitment for protecting, preserving, and promoting the world's literature in affordable, high quality, modern editions, that are true to their original work.
$9.00 standard shipping within Australia
FREE standard shipping within Australia for orders over $100.00
Express & International shipping calculated at checkout
Stock availability can be subject to change without notice. We recommend calling the shop or contacting our online team to check availability of low stock items. Please see our Shopping Online page for more details.
""Fourier Analysis On Groups"" is a comprehensive mathematical text written by Walter Rudin, published as part of the Interscience Tracts in Pure and Applied Mathematics series. The book is aimed at graduate students and researchers in the field of mathematical analysis and covers the theory of Fourier analysis on locally compact groups. The text begins with an introduction to the basic concepts of group theory and harmonic analysis, before delving into the more advanced topics of Fourier transforms and Plancherel's theorem. Rudin also covers topics such as convolution, the Fourier-Stieltjes algebra, and the Fourier transform on non-abelian groups. Throughout the book, Rudin provides clear and concise explanations of the mathematical concepts, accompanied by numerous examples and exercises to aid the reader's understanding. The text is well-organized and easy to follow, making it a valuable resource for both students and researchers in the field of Fourier analysis on groups. Overall, ""Fourier Analysis On Groups"" is a highly regarded mathematical text that has been praised for its clarity, depth, and rigor. It is an essential reference for anyone interested in the theory of Fourier analysis on groups and its applications in mathematical analysis and related fields.Additional Editor Is J. J. Stoker.This scarce antiquarian book is a facsimile reprint of the old original and may contain some imperfections such as library marks and notations. Because we believe this work is culturally important, we have made it available as part of our commitment for protecting, preserving, and promoting the world's literature in affordable, high quality, modern editions, that are true to their original work.