# Continuous groups for physicists Narasimhaiengar Mukunda, Subhash Chaturvedi.

Publication details: Cambridge: Cambridge University Press, 2022.Description: xvi, 280pISBN:- 9781009187053

- 530.15222 M896C 23/eng20220321

- QC20.7.G76 M85 2022

Item type | Current library | Collection | Call number | Status | Notes | Date due | Barcode | |
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Books | Central Library, IISER Bhopal Reference Section | Reference | 530.15222 M896C (Browse shelf(Opens below)) | Not For Loan | Reserve | 11341 | ||

Books | Central Library, IISER Bhopal General Section | 530.15222 M896C (Browse shelf(Opens below)) | Available | 11342 |

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530.15 T347C2 Computational physics | 530.15 W976M Mathematical methods for physics | 530.15 W976M Mathematical methods for physics | 530.15222 M896C Continuous groups for physicists | 530.1557 Sh62F Functional analysis for physics and engineering : | 530.1595 B249S Statistics: | 530.16 R272F Fundamentals of statistical and thermal physics |

Includes bibliographical references and index.

"The theory of groups and group representations is an important part of mathematics with applications in other areas of mathematics as well as in physics. It is basic to the study of symmetries of physical systems. Its mathematical concepts are equally significant in understanding complex physical systems. It offers the necessary tools to describe, for instance, crystal structures, elementary particles with spin, both Galilean symmetric and special relativistic quantum mechanics, the fundamental properties of canonical commutation relations, and spinor representations of orthogonal groups extensively used in quantum field theory. Continuous Groups for Physicists introduces the ideas of continuous groups and their applications to graduate students and researchers in theoretical physics. The book begins with an introduction to groups and group representations in the context of finite groups. This is followed by a chapter on the special algebraic features of the symmetric groups. The authors then present the theory of Lie groups, Lie algebras, and in particular the classical families of compact simple Lie groups and their representations. Several interesting topics not often found in standard physics texts are then presented: the spinor representations of the real orthogonal groups, the real symplectic groups in even dimensions, induced representations, the Schwinger representation concept, the Wigner theorem on symmetry operations in quantum mechanics, and the Euclidean, Galilei, Lorentz, and Poincare groups associated with spacetime. The general methods and notions of quantum mechanics are used as background throughout"--

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