Lie Algebras In Particle Physics : : from Isospin To Unified Theories / / Howard Georgi.

"Howard Georgi is the co-inventor (with Sheldon Glashow) of the SU(5) theory. This extensively revised and updated edition of his classic text makes the theory of Lie groups accessible to graduate students, while offering a perspective on the way in which knowledge of such groups can provide an...

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Superior document:Frontiers in Physics
VerfasserIn:
Place / Publishing House:Boca Raton, FL : : CRC Press,, 2018.
Year of Publication:2000
2018
Edition:Second edition.
Language:English
Series:Frontiers in Physics
Physical Description:1 online resource (339 p.)
Notes:"The Advanced Book Program."
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spelling Georgi, Howard, author.
Lie Algebras In Particle Physics : from Isospin To Unified Theories / Howard Georgi.
Second edition.
Taylor & Francis 2000
Boca Raton, FL : CRC Press, 2018.
1 online resource (339 p.)
text txt
computer c
online resource cr
Frontiers in Physics
Frontiers in Physics; Preface to the Revised Edition; Contents; Why Group Theory?; 1 Finite Groups; 2 Lie Groups; 3 SU(2); 4 Tensor Operators; 5 Isospin; 6 Roots and Weights; 7 SU(3); 8 Simple Roots; 9 More SU(3); 10 Tensor Methods; 11 Hypercharge and Strangeness; 12 Young Tableaux; 13 SU(N); 14 3-D Harmonic Oscillator; 15 SU(6) and the Quark Model; 16 Color; 17 Constituent Quarks; 18 Unified Theories and SU(5); 19 The Classical Groups; 20 The Classification Theorem; 21 SO(2n + 1) and Spinors; 22 SO(2n + 2) Spinors; 23 SU(n) in SO(2n); 24 SO(10); 25 Automorphisms; 26 Sp(2n); 27 Odds and Ends
EpilogueIndex
English
"The Advanced Book Program."
Description based on print version record.
Includes bibliographical references and index.
"Howard Georgi is the co-inventor (with Sheldon Glashow) of the SU(5) theory. This extensively revised and updated edition of his classic text makes the theory of Lie groups accessible to graduate students, while offering a perspective on the way in which knowledge of such groups can provide an insight into the development of unified theories of strong, weak, and electromagnetic interactions."--Provided by publisher.
Lie algebras.
Particles (Nuclear physics)
S-matrix theory.
Physics
0-367-09172-0
0-7382-0233-9
language English
format eBook
author Georgi, Howard,
spellingShingle Georgi, Howard,
Lie Algebras In Particle Physics : from Isospin To Unified Theories /
Frontiers in Physics
Frontiers in Physics; Preface to the Revised Edition; Contents; Why Group Theory?; 1 Finite Groups; 2 Lie Groups; 3 SU(2); 4 Tensor Operators; 5 Isospin; 6 Roots and Weights; 7 SU(3); 8 Simple Roots; 9 More SU(3); 10 Tensor Methods; 11 Hypercharge and Strangeness; 12 Young Tableaux; 13 SU(N); 14 3-D Harmonic Oscillator; 15 SU(6) and the Quark Model; 16 Color; 17 Constituent Quarks; 18 Unified Theories and SU(5); 19 The Classical Groups; 20 The Classification Theorem; 21 SO(2n + 1) and Spinors; 22 SO(2n + 2) Spinors; 23 SU(n) in SO(2n); 24 SO(10); 25 Automorphisms; 26 Sp(2n); 27 Odds and Ends
EpilogueIndex
author_facet Georgi, Howard,
author_variant h g hg
author_role VerfasserIn
author_sort Georgi, Howard,
title Lie Algebras In Particle Physics : from Isospin To Unified Theories /
title_sub from Isospin To Unified Theories /
title_full Lie Algebras In Particle Physics : from Isospin To Unified Theories / Howard Georgi.
title_fullStr Lie Algebras In Particle Physics : from Isospin To Unified Theories / Howard Georgi.
title_full_unstemmed Lie Algebras In Particle Physics : from Isospin To Unified Theories / Howard Georgi.
title_auth Lie Algebras In Particle Physics : from Isospin To Unified Theories /
title_new Lie Algebras In Particle Physics :
title_sort lie algebras in particle physics : from isospin to unified theories /
series Frontiers in Physics
series2 Frontiers in Physics
publisher Taylor & Francis
CRC Press,
publishDate 2000
2018
physical 1 online resource (339 p.)
edition Second edition.
contents Frontiers in Physics; Preface to the Revised Edition; Contents; Why Group Theory?; 1 Finite Groups; 2 Lie Groups; 3 SU(2); 4 Tensor Operators; 5 Isospin; 6 Roots and Weights; 7 SU(3); 8 Simple Roots; 9 More SU(3); 10 Tensor Methods; 11 Hypercharge and Strangeness; 12 Young Tableaux; 13 SU(N); 14 3-D Harmonic Oscillator; 15 SU(6) and the Quark Model; 16 Color; 17 Constituent Quarks; 18 Unified Theories and SU(5); 19 The Classical Groups; 20 The Classification Theorem; 21 SO(2n + 1) and Spinors; 22 SO(2n + 2) Spinors; 23 SU(n) in SO(2n); 24 SO(10); 25 Automorphisms; 26 Sp(2n); 27 Odds and Ends
EpilogueIndex
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callnumber-sort QC 3793.3 M36 G45 42018
illustrated Not Illustrated
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dewey-tens 530 - Physics
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