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Applied Group Theory: For Physicists and Chemists (Dover Books on Physics)

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Applied Group Theory: For Physicists and Chemists (Dover Books on Physics) Cover

 

Synopses & Reviews

Publisher Comments:

This text introduces advanced undergraduates and graduate students to key applications of group theory. Topics include the nature of symmetry operations; applications to vibrating systems, continuum mechanics, and quantum structures; permutation, continuous, and rotation groups; and physical Lie algebras. Each chapter concludes with a concise review, discussion questions, problems, and references. 1992 edition.

Synopsis:

Introductory text for advanced undergraduates and graduate students covers the nature of symmetry operations; applications to vibrating systems, continuum mechanics, and quantum structures; permutation, continuous, and rotation groups; and physical Lie algebras. 1992 edition.

About the Author

George H. Duffey earned his PhD at Princeton University under the tutelage of Henry Eyring and taught for many years at South Dakota State University. He has contributed 40 papers to various research journals and is the author of Physical Chemistry, Theoretical Physics, A Development of Quantum Mechanics, and Quantum States and Processes.

Product Details

ISBN:
9780486783147
Author:
Duffey, George H.
Publisher:
Dover Publications
Subject:
Physics-Math
Subject:
Mathematical Physics
Subject:
Group Theory
Subject:
Group Theory in Physics
Subject:
Group Theory in Chemistry
Edition Description:
Trade Paper
Series:
Dover Books on Physics
Publication Date:
20150231
Binding:
TRADE PAPER
Language:
English
Pages:
384
Dimensions:
9.21 x 6.14 in

Related Subjects

Science and Mathematics » Physics » Math

Applied Group Theory: For Physicists and Chemists (Dover Books on Physics) New Trade Paper
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Product details 384 pages Dover Publications - English 9780486783147 Reviews:
"Synopsis" by ,
Introductory text for advanced undergraduates and graduate students covers the nature of symmetry operations; applications to vibrating systems, continuum mechanics, and quantum structures; permutation, continuous, and rotation groups; and physical Lie algebras. 1992 edition.
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