Equivalence of the four-Fermi theory with the [sigma]-model |
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Contents
EQUIVALENCE OF THE FOURFERMI THEORY WITH | 10 |
CALLANSYMANZIK EQUATIONS AND THE OPERATOR | 34 |
CONCLUSION | 60 |
Common terms and phrases
a-model ambiguity with regard BCS theory Bjorken boson regulator fields calculate Callan-Symanzik equations chain irreducible diagram chain-irreducible chiral SU(2)xSU(2 coefficients a^.(p compositeness condition condition relates constant g coupling constant Gq cut-off derive the Callan-Symanzik diagram of Figure diagrams shown divergence appearing divergent pieces Eguchi energy nQ(q Fermi fermion self energy Feynman rules finite four-Fermi interaction four-Fermi theory gap equation given by Eq Goldstone boson Goldstone mode governing the interactions Green's functions infinite number Lagrangian density Lagrangian is equivalent level of perturbation log a(l-a logarithmically divergent loop integral loop level mass shell matrix anomalous dimension matrix element momentum Nambu and Jona-Lasinio normal ground Nuovo Cimento orders of perturbation perturbation theory Phys point fermion loops quantities g quasi-particle excitations regularized provided renormalizable renormalization conditions renormalization group coefficients renormalized operators Section shown in Figure superconducting tend to infinity theory is equivalent Tung-Mow Yan vertex functions wave function renormalization Yukawa theory zero
Bibliographic information
| Title | Equivalence of the four-Fermi theory with the [sigma]-model |
| Author | Charles Dee Stockham |
| Publisher | Cornell University, Jan., 1978 |
| Original from | Cornell University |
| Digitized | Jun 16, 2011 |
| Length | 128 pages |
| Subjects | › Fermi surfaces Fermions Superconductivity Technology & Engineering / Superconductors & Superconductivity |
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