Progress in Mathematics, Vol. 174:

Goerss, P. / Jardine, J. :

Simplicial Homotopy Theory

since the beginning of the modern era of algebraic topology, simplicial methods have been used systematically and effectively for both computation and basic theory. With the development of Quillen's concepts of a closed model category and, in particular, a simplicial model category, this collection of methods has become the primary way to describe non-abelian homological algebra and to address homotopy-theoretical issues in variety of fields, including algebraic K-theory.
July 1999 500 pp.
3-7643-6064-X 13,280.

Birkhauser



Progress in Mathematics, Vol. 173:

Draxler, P. / Michler, G. / Ringel, C. (eds.):

Computational Methods for Representations of Groups and Algebras

This Euroconference held at Essen University in 1997. The purpose of this meeting was to provide a survey of general theoretical and computational methods and recent advances in the representation theory of groups and algebras. The foundations of these research areas were laid in survey articles by P. Draxler and R. Norenberg on Classification problems in the representationtheory of finite-dimensional algebras", R. A. Wilson on "Construction of finite matrix groups" and E. Green on "Noncommutative Grobner bases, and projective resolutions".
1999 372 pp.
3-7643-6063-1 13,280.

Birkhauser


Walnut, D. :

An Introduction to Wavelets


This is a comprehensive and detailed presentation 

of the principles and methods of wavelet theory.  



The basic theory of wavelets bases and transforms are presented 

without assuming any knowledge of advanced mathematics.  



The book motivates the central ideas of wavelets by discussing hoar Series 

in depth and then presenting a more generalized viewpoint.  



With many examples, exercises 

and through references, this book will be 

an essential resource for applied mathematicians engineers and scientists.


	

Nov. 1999 			 465 pp. 


3-7643-3962-4 11,090.

Birkhasuer


Debnath, L. :

Wavelet Transforms and their Applications


This book is a state-of art presentation by experts in the field, 

which critically surveys wavelet analysis as a tool for 

fundamental computational harmonic analysis problems 

in applied mathematics and electrical engineering. 

 

A selected range of topics and applications are addressed, 

including waveform analysis and sample applications to signals,

deionising, fast numeral operation, and fast PDE splvers.


	

Nov. 1999			385 pp.


3-7643-4104-1 12,020.

Birkhasuer