Presents the analysis and synthesis of functions in terms of harmonics in a way that demonstrates the vitality, power, elegance, usefulness of the subject. This work covers the Fourier analysis of integrable and square integrable functions on R, distribution theory, and Fourier series, as well as functions defined on finite intervals.
Presents the analysis and synthesis of functions in terms of harmonics in a way that demonstrates the vitality, power, elegance, usefulness of the sub...
Offers an elementary introduction to CR manifolds and the tangential Cauchy-Riemann Complex and presents some of the most important recent developments in the field. This book covers the basic definitions and background material concerning CR manifolds, CR functions, the tangential Cauchy-Riemann Complex and the Levi form.
Offers an elementary introduction to CR manifolds and the tangential Cauchy-Riemann Complex and presents some of the most important recent development...
A Course in Abstract Harmonic Analysis is an introduction to that part of analysis on locally compact groups that can be done with minimal assumptions on the nature of the group. As a generalization of classical Fourier analysis, this abstract theory creates a foundation for a great deal of modern analysis, and it contains a number of elegant results and techniques that are of interest in their own right.
This book develops the abstract theory along with a well-chosen selection of concrete examples that exemplify the results and show the breadth of their applicability. After a...
A Course in Abstract Harmonic Analysis is an introduction to that part of analysis on locally compact groups that can be done with minimal assumpti...
