Group Theory in Physics
Supersymmetries and Infinite-Dimensional Algebras
- 1st Edition, Volume 3 - January 7, 1992
- Latest edition
- Author: John F. Cornwell
- Language: English
- Paperback ISBN:9 7 8 - 0 - 1 2 - 1 8 9 8 0 6 - 9
- eBook ISBN:9 7 8 - 0 - 0 8 - 0 9 1 7 4 9 - 8
Recent devopments, particularly in high-energy physics, have projected group theory and symmetry consideration into a central position in theoretical physics. These developments… Read more
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Recent devopments, particularly in high-energy physics, have projected group theory and symmetry consideration into a central position in theoretical physics. These developments have taken physicists increasingly deeper into the fascinating world of pure mathematics. This work presents important mathematical developments of the last fifteen years in a form that is easy to comprehend and appreciate.
Theoretical and high-energy physicists, physicists interested in critical phenomena at the postgraduate and postdoctoral levels, and mathematicians.
Contents of Volume I. Contents of Volume II. Lie Superalgebras, Lie Supergroups, and Their Applications: Introduction to Superalgebras and Supermatrices. General Properties of Lie Superalgebras. Superspace and Lie Supergroups. The Poincar*aae Superalgebras and Supergroups. Poincar*aae Supersymmetric Fields. Simple Lie Superalgebras. Infinite-Dimensional Lie Algebras and Superalgebras and their Applications: The Structure of Kac-Moody Algebras. Representations of Kac-Moody Algebras. The Virasoro Algebra and Superalgebras. Algebraic Aspects of the Theory of Strings and Superstrings. Appendices: Proofs of Certain Theorems on Su
- Edition: 1
- Latest edition
- Volume: 3
- Published: January 7, 1992
- Language: English
JC
John F. Cornwell
J.F. Cornwell is a professor of theoretical physics at the University of Saint Andrews. He is a Fellow of the Royal Society of Edinburgh. Cornwell's research interestsin mathematical physics have extended from solid-state theory to fundamental particle physics, with group theory and its related mathematical developments providing a unifying theme.
Affiliations and expertise
University of Saint Andrews