Lie Algebras in Particle Physics
Detalles de publicación: California : The Benjamin/Cummings Publishing Company, 1982Edición: 1raDescripción: 255 páginasISBN:- fcnm1296
- 539.723I/G38
Contenidos:
1.Groups and representations. 2.Lie groups and lie algebras. 3.Su (3). 4.Tensor operators and the wigner-eckart theorem. 5.Isospin. 6.Roots and weights. 7.Su (4). 8.Simple roots. 9.More Su (3). 10.Tensor methods. 11.Hypercharge and strangeness. 12.Young tableaux. 13.Su (N). 14.The three dimensional harmonic oscillator. 15.Su (6) and the quark model. 16.Color. 17.Hadron masses and heavy quarks. 18.Unified theories and Su (5). 19.The classical groups. 20.The classification theorem. 21.S0 (2n+1) and spinors. 22.S0 (2n+2). 23.Su (n) S0 (2n) and clifford algebras. 24.S0 (10). 25.Automorphisms. 26.Sp (2p). 27.Lie Algebras in particle physics.
| Tipo de ítem | Biblioteca actual | Signatura topográfica | Estado | Notas | Código de barras | |
|---|---|---|---|---|---|---|
| Libro | Biblioteca Especializada FCNM Tercer Piso | 539.723I/G38 (Navegar estantería(Abre debajo)) | Disponible | Interno | FCNM2181 |
Navegando Biblioteca Especializada FCNM estanterías, Ubicación en estantería: Tercer Piso Cerrar el navegador de estanterías (Oculta el navegador de estanterías)
| 539.6I/T58 Modern Physics | 539.6P/M41 Introducao Á Geracáo Núcleo-Eléctrica | 539.7217I/M22 Quantum Field Theory | 539.723I/G38 Lie Algebras in Particle Physics | 539.725I/L61 Unitary Symmetry and Elementary Particles | 539.72I/A33 Gauge Theories in Particle Physics A Practical Introduction | 539.72I/Ch543 Elementary Particle Physics An Introduction |
1.Groups and representations. 2.Lie groups and lie algebras. 3.Su (3). 4.Tensor operators and the wigner-eckart theorem. 5.Isospin. 6.Roots and weights. 7.Su (4). 8.Simple roots. 9.More Su (3). 10.Tensor methods. 11.Hypercharge and strangeness. 12.Young tableaux. 13.Su (N). 14.The three dimensional harmonic oscillator. 15.Su (6) and the quark model. 16.Color. 17.Hadron masses and heavy quarks. 18.Unified theories and Su (5). 19.The classical groups. 20.The classification theorem. 21.S0 (2n+1) and spinors. 22.S0 (2n+2). 23.Su (n) S0 (2n) and clifford algebras. 24.S0 (10). 25.Automorphisms. 26.Sp (2p). 27.Lie Algebras in particle physics.
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