Series Editor:
David Aldous
Y. Tong, Georgia Institute of Technology
Edited by
H. Dym, The Weizmann Institute of Science, Rehovot, Israel
H. McKean, New York University
Description
The ideas of Fourier have made their way into every branch of mathematics and mathematical physics, from the theory of numbers to quantum
mechanics.
Fourier Series and Integrals focuses on the extraordinary power and flexibility of Fourier's basic series
and integrals and on the astonishing variety of applications in which it is the chief tool. It presents a mathematical account of Fourier
ideas on the circle and the line, on finite commutative groups, and on a few important noncommutative groups. A wide variety of exercises
are placed in nearly every section as an integral part of the text.
Included in series
Probability and Mathematical Statistics
Audience:
Mathematicians.
