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Group Theoretical Methods and Their Applications, by E. Stiefel, A. Fässler
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x system Ib-TEX. I wish to thank her for the beautiful work and the numerous discussions on the contents of this book. I am indebted to Peter Fassler, Neu-Technikum Buchs, Switzerland, for drafting the figures, to my students Kurt Rothermann and Stefan Strahl for computer enhancing and labeling the graphics, to Pascal Felder and Markus Wittwer for a simulation program that generated the figures in the stochastics sections. My thanks go to my new colleague at work, Daniel Neuenschwander, for the inspiring discussions related to the section in stochastics and for reading the manuscript to it. I am also grateful to Dacfey Dzung for reading the whole manuscript. Thanks go especially to Professor \Valter Gander of ETH, Zurich, who at the finishing stage and as an expert of 'JEXgenerously invested numerous hours to assist us in solving software as well as hardware problems; thanks go also to Martin Muller, Ingenieurschule Biel, who made the final layout of this book on the NeXT computer. Thanks are also due to Helmut Kopka of the Max Planck Institute, for solving software problems, and to Professor Burchard Kaup of the Uni versity of Fribourg, Switzerland for adding some useful software; also to Birkhauser Boston Inc. for the pleasant co-operation. Finally, let me be reminiscent of Professor E. Stiefel (deceased 1978) with whom I had many interesting discussions and true co-operation when writing the book in German.
- Sales Rank: #3431982 in Books
- Brand: Brand: Birkhäuser
- Published on: 1992-05-13
- Original language: English
- Number of items: 1
- Dimensions: 9.21" h x .75" w x 6.14" l, 1.35 pounds
- Binding: Hardcover
- 296 pages
- Used Book in Good Condition
Language Notes
Text: English (translation)
Original Language: German
Most helpful customer reviews
2 of 2 people found the following review helpful.
Group Theoretical Methods and Their Applications
By peter thomas
I found Fassler and Stiefel indispensable in the study of dynamical systems that undergo bifurcations in the presence of symmetry. They make the types of potential applications plain to the mathematician and make the group theory quite readable to the physicist. In addition they describe algorithms for generating symmetry-adapted basis functions in enough detail to allow one to implement them in practice.
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