| 《有限温度场论原理和应用(第2版)(英文版)》 preface 1review of quantum statistical mechanics 1.1ensembles 1.2one bosonic degree of freedom 1.3one fermionic-degree of freedom 1.4noninteracting gases 1.5exercises bibliography 2functional integral representation of the partition function 2.1transition amplitude for bosons 2.2partition function for bosons 2.3neutral scalar field 2.4bose-einstein condensation 2.5fermions 2.6remarks on functional integrals 2.7exercises reference bibliography 3 interactions and diagrammatic techniques .3.1perturbation expansion 3.2diagrammatic rules forλφ4 theory 3.3propagators 3.4first-order corrections to il and in z 3.5summation of infrared divergences 3.6yukawa theory 3.7remarks on real time perturbation theory 3.8exercises references bibliography 4renormalization 4.1renormalizingλφ4 theory 4.2renormalization group 4.3regularization schemes 4.4application to the partition function 4.5exercises references bibliography 5quantum electrodynamics 5.1quantizing the electromagnetic field 5.2blackbody radiation 5.3diagrammatic expansion 5.4photon self-energy 5.5loop corrections to in z 5.6exercises references bibliography 6linear response theory 6.1linear response to an external field 6.2lehmann representation 6.3screening of static electric fields 6.4screening of a point charge 6.5exact formula for screening length in qed 6.6collective excitations 6.7photon dispersion relation 6.8electron dispersion relation 6.9kubo formulae for viscosities and conductivities 6.10 exercises references bibliography 7 spontaneous symmetry breaking and restoration 7.1charged scalar field with negative mass-squared 7.2goldstone's theorem 7.3loop corrections 7.4higgs model 7.5exercises references bibliography 8quantum chromodynamics 8.1quarks and gluons 8.2asymptotic freedom 8.3perturbative evaluation of partition function 8.4higher orders at finite temperature 8.5gluon propagator and linear response 8.6instantons 8.7infrared problems 8.8strange quark matter 8.9color superconductivity 8.10 exercises references bibliography 9resummation and hard thermal loops 9.1isolating the hard thermal loop contribution 9.2hard thermal loops and ward identities 9.3hard thermal loops and effective perturbation theory 9.4spectral densities 9.5kinetic theory 9.6transport coefficients 9.7exercises references 10lattice gauge theory 10.1 abelian gauge theory 10.2 nonabelian gauge theory 10.3 fermions 10.4 phase transitions in pure gauge theory 10.5 lattice qcd 10.6 exercises references bibliography 11dense nuclear matter 11.1 walecka model 11.2 loop corrections 11.3 three- and four-body interactions 11.4 liquid-gas phase transition 11.5 summary 11.6 exercises references bibliography 12hot hadronic matter 12.1 chiral perturbation theory 12.2 self-energy from experimental data 12.3 weinberg sum rules 12.4 linear and nonlinearσmodels 12.5 exercises references bibliography 13nucleation theory 13.1 quantum nucleation 13.2 classical nucleation 13.3 nonrelativistic thermal nucleation 13.4 relativistic thermal nucleation 13.5 black hole nucleation 13.6 exercises references bibliography 14heavy ion collisions 14.1 bjorken model 14.2 the statistical model of particle production 14.3 the emission of electromagnetic radiation 14.4 photon production in high-energy heavy ion collisions 14.5 dilepton production 14.6 j/ψsuppression 14.7 strangeness production 14.8 exercises references bibliography 15weak interactions 15.1 glashow-weinberg-salam model 15.2 symmetry restoration in mean field approximation 15.3 symmetry restoration in perturbation theory 15.4 symmetry restoration in lattice theory 15.5 exercises references bibliography 16 astrophysics and cosmology 16.1white dwarf stars 16.2neutron stars 16.3 neutrino emissivity 16.4 cosmological qcd phase transition 16.5electroweak phase transition and baryogenesis 16.6decay of a heavy particle 16.7 exercises references bibliography conclusion appendix a1.1 thermodynamic relations a1.2 microcanonical and canonical ensembles a1.3 high-temperature expansions a1.4 expansion in the degeneracy references index |
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