Carte Lie Groups for Pedestrians Harry J. Lipkin

Lie Groups for Pedestrians

Limbă: engleză
Legare: Carte broșată
Disponibilitate: În depozitul extern
Expediem în 9-15 zile
57.22 lei
Preface to first edition Preface to second edition 1. Introduction 1.1 Review of angular momentu...

Informații despre carte

Limbă
engleză
Legare
Carte - Carte broșată
Publicat
2002
Pagini
192
EAN
9780486421858
ISBN
0486421856
Enbook ID
02565808
Greutate
224
Dimensiuni
139 x 216 x 11

Descriere completă

Preface to first edition Preface to second edition 1. Introduction 1.1 Review of angular momentum algebra 1.2 Generalization by analogy of the angular momentum results 1.3 Properties of bilinear products of second quantized creation and annihilation operators 2. Isospin. A simple example 2.1 The Lie algebra 2.2 The use of isospin in physical problems 2.3 The relation between isospin invariance and charge independence 2.4 The use of the group theoretical method 3. The group SU subscript 3 and its application to elementary particles 3.1 The Lie algebra 3.2 The structure of the multiplets 3.3 Combining SU subscript 3 multiplets 3.4 R-symmetry and charge conjugation 3.5 The generalization to any SU subscript 3 algebra 3.6 The octet model of elementary particles 3.7 The most general SU subscript 3 classification 4. The three-dimensional harmonic oscillator 4.1 The quasispin classification 4.2 The angular momentum classification 4.3 Systems of several harmonic oscillators 4.4 The Elliott model 5. Algebras of operators which change the number of particles 5.1 Pairing quasispins 5.2 Identification of the Lie algebra 5.3 Seniority 5.4 Symplectic groups 5.5 Seniority with neutrons and protons. The group Sp subscript 4 5.6 Lie algebras of boson operators. Non-compact groups 5.7 The general classification of Lie algebras of bilinear products 6. Permutations, bookkeeping and young diagrams 7. The groups SU subscript 4, SU subscript 6 and SU subscript 12, an introduction to groups of higher rank 7.1 The group SU subscript 4 and its classification with an SU subscript 3 subgroup 7.2 The SU subscript 2 xSU subscript 2 multiplet structure of SU subscript 4 7.3 The Wigner supermultiplet SU subscript 4 7.4 The group SU subscript 6 7.5 The group SU subscript 12 Appendix A. Construction of the SU subscript 3 multiplets by combining sakaton triplets Appendix B. Calculations of SU subscript 3 using an SU subscript 2 subgroup: U-spin Appendix C. Experimental predictions from the octet model of unitary symmetry Appendix D. Phases, a perennial headache Bibliography Subject Index

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