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

Lie Algebras In Particle Physics: from Isospin To Unified Theories

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

Lie Algebras In Particle Physics: from Isospin To Unified Theories

by Howard Georgi

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Overview

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.

Product Details

ISBN-13: 9780738202334
Publisher: Westview Press
Publication date: 10/22/1999
Series: Frontiers in Physics , #54
Edition description: REV
Pages: 340
Product dimensions: 6.00(w) x 9.00(h) x (d)

About the Author

Howard Georgi is professor of physics at Harvard University.

Table of Contents

WHy Group Theory? — 1 Finite Groups — 2 Lie Groups — 3 SU(2) — 4 Tentor OPerators — 5 Isopin — 6 Roots and Weights — 7 SU(3) — 8 Simple Roots — 9 More SU(3) — 10 Tentor Methods — 11 Hypercharge and Strangeness — 12 Young Tableaux — 13 SU(N) — 14 3-D Harmonic Oscillator — 15 SU(6) and Quark Model — 16 Color — 17 Constituent Quarks — 18 UNifiec 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(3)&SO(2n) — 24 SO(10) — 25 Automorphisms — 26 Sp(2n) — 27 Odds and Ends — Epilogue — Index.
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