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The relatively new concepts of the Henstock-Kurzweil and McShane integrals based on Riemann type sums are an interesting... Read More >>
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Nonlinear semigroup theory is important in the study of evolution problems. This book provides an overview of the... Read More >>
The theory of Hilbert spaces plays a central role in contemporary mathematics with numerous applications for Linear... Read More >>
The theory of analyzable functions is a technique used to study a wide class of asymptotic expansion methods and... Read More >>
Hilbert $C^*$-modules provide a natural generalization of Hilbert spaces arising when the field of scalars $\mathbf{C}$... Read More >>
As the applications of wavelet transform have spread to diverse areas of signal analysis and compression, students... Read More >>
Based on an established graduate course given at MIT that provides an introduction to the theory of the dynamical... Read More >>
In Chapter 11 we give the Peter-Weyl theorem, which generalizes the completeness of the Fourier series in the context... Read More >>
Gathers the theory of nonharmonic Fourier series. Read More >>
This book is related to the theory of functions of a-bounded type in the ha- plane of the complex plane. Read More >>
The authors describe a process they developed for improving existing products as well as creating new and better... Read More >>
Since the publication of our first book [80], there has been a real resiu-gence of interest in the study of almost... Read More >>
Introduces the methods and language of functional analysis, including Hilbert spaces, Fredholm theory for compact... Read More >>
Vol. I of Lars Hormander's 4-volume treatise was an exposition of the theory of distributions and Fourier analysis... Read More >>
A comprehensive survey of the work of mathematician S Ya Khavinson. It includes twelve peer-reviewed research and... Read More >>
This text is designed both for students of probability and stochastic processes, and for students of functional... Read More >>
The main purpose of this book is to provide an advanced account of some aspects of differentiable stable operators... Read More >>