Lie Algebras In Particle Physics

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from Isospin To Unified Theories

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Author(s)
Georgi, Howard
Collection
SCOAP3 for Books
Language
English
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Abstract
In this book, the author convinces that Sir Arthur Stanley Eddington had things a little bit wrong, as least as far as physics is concerned. He explores the theory of groups and Lie algebras and their representations to use group representations as labor-saving tools.
URI
https://library.oapen.org/handle/20.500.12657/101560
Keywords
Orbital Angular Momentum; Lie Algebra; Maximal Subalgebra; Dynkin Diagram; Vice Versa; Adjoint Representation; Cartan Subalgebra; Irreducible Representations; Baryon Number; Tensor Products; Tensor Operator; Simple Lie Algebra; Young Tableau; Higgs Field; Invariant Tensor; Highest Weight State; Spinor Representations; Independent Sets; Tensor Product Space; Commutation Relation; Simple Roots; Annihilation Operators; Angular Momentum; Cartan Matrix; Clebsch Gordan Coefficients
DOI
10.1201/9780429499210
ISBN
9780429967764, 9780429967764, 9780429989926, 9780738202334, 9780367091729, 9780429499210, 9780429978845, 9781138329652
OCN
1029237046
Publisher
Taylor & Francis
Publisher website
https://taylorandfrancis.com/
Publication date and place
2018
Grantor
Imprint
CRC Press
Series
Frontiers in Physics,
Classification
Condensed matter physics (liquid state and solid state physics)
Particle and high-energy physics
Pages
340
Rights
https://creativecommons.org/licenses/by-nc/4.0/