Although most of its popular applications have been in discrete-time signal processing for
over two decades, wavelet transform theory offers a methodology to generate continuous …

An Introduction to Wavelets is the first volume in a new series, WAVELET ANALYSIS AND
ITS APPLICATIONS. This is an introductory treatise on wavelet analysis, with an emphasis …

Over the last two years, wavelet methods have shown themselves to be of considerable use
to harmonic analysts and, in particular, advances have been made concerning their …

This paper is an expository survey of results on integral representations and discrete sum
expansions of functions in L^2(\bfR) in terms of coherent states. Two types of coherent states …

Historically, the theory of Hilbert spaces originated from David Hilbert's (1862–1943) work
on quadratic forms in infinitely many variables with their applications to integral equations …

A central problem in stereo matching by computing correlation or sum of squared differences
(SSD) lies in selecting an appropriate window size. The window size must be large enough …

Littlewood-Paley theory was developed to study function spaces in harmonic analysis and
partial differential equations. Recently, it has contributed to the development of the* q …

This distinctly accessible introduction to wavelets provides computer graphics professionals
and researchers with the mathematical foundations for understanding and applying this …

This writing is based on the lectures I gave at the SIAM one-day tutorial on “Wavelets and
Applications” on July 11, the day before the 1993 SIAM Annual Meeting in Philadelphia. In …

Fractal theory and wavelet transform analysis are two of the more significant recent
developments in mathematics that have created interest in the scientific and engineering …