有限温度场论原理和应用 第2版 pdf mobi 下载 kindle 115盘 chm 阿里云 rb

　　what happens when ordinary matter is sogreatly compressed that the electr*** form a relativisticdegenerate gas, as in a white dwarf star? what happens when thematter is compressed even further so that atomic nuclei overlap toform superdense nuclear matter, as in a neutron star? what happenswhen nuclear matter is heated to such great temperatures that thenucle*** and pi*** melt into quarks and glu***, as in high-energynuclear collisi***? what happened in the spontaneous symmetrybreak-ing of the unified theory of the weak and electromagneticin***cti*** during the big bang? questi*** like these havefascinated us for a long time. the purpose of this book is todevelop the fundamental principles and mathematical techniques thatenable the formulation of answers to these mind-boggling questi***.the study of matter under extreme con-diti*** has blossomed into afield of intense interdisciplinary activity and global extent. the***ysis of the collective behavior of in***cting rela-tivisticsystems spans a rich palette of physical phenomena. one of theultimate goals of the w*** program is to map out the phase diagramof the standard model and its extensi***.

this text assumes that the reader has completed graduate levelcourses in thermal and statistical physics and in relativisticquantum field theory.our aims are to convey a coherent picture ofthe field and to prepare the reader to read and understand theoriginal and current li***ture. the book is not, however, acompendium of all known results; this would havemade itprohibitively long. we start from the basic principles ofquantumfield theory, thermodynamics, and statistical mechanics.this develop-ment is most elegantly accomplished by means offeynman's functionalintegral formalism. having a functionalintegral expression for the parti-tion function allows astraightforward derivation of diagrammatic rules for in***ctingfield theories. it also provides a framework for defining gaugetheories on finite lattices, which then enables integration bymonte carlo techniques. the formal ***ects are illustrated withapplicati*** drawn from fields of research that are close to theauthors' own experience. eachchapter carries its own exercises,reference list, and select bibliography.the book is based onfinite-temperature field theory, written by one of us (jk) andpublished in 1989. although the fundamental principles have notchanged, there have been many important developments since then,necessitating a new book.

preface

1review of quantum statistical mechanics

　1.1ensembles

　1.2one bosonic degree of ***

　1.3one fermionic-degree of ***

　1.4nonin***cting gases

　1.5exercises

　bibliography

2functional integral representation of the partition function

　2.1transition amplitude for bos***

　2.2partition function for bos***

　2.3neutral scalar field

　2.4bose-einstein condensation

　2.5fermi***

　2.6remarks on functional integrals

　2.7exercises

　reference

　bibliography

3 in***cti*** and diagrammatic techniques

　3.1perturbation expansion

　3.2diagrammatic rules forλφ4 theory

　3.3propagators

　3.4first-order correcti*** 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

　5.4p***on self-energy

　5.5loop correcti*** to in z

　5.6exercises

　references

　bibliography

6linear resp***e theory

　6.1linear resp***e to an external field

　6.2lehmann representation

　6.3screening of static electric fields

　***screening of a point charge

　6.5exact formula for screening length in qed

　6.6collective excitati***

　6.7p***on 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 correcti***

　7.4higgs model

　7.5exercises

　references

　bibliography

8quantum chromodynamics

　8.1quarks and glu***

　8.2asymptotic ***

　8.3perturbative evaluation of partition function

　8.4higher orders at finite temperature

　8.5gluon propagator and linear resp***e

　8.6instant***

　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 fermi***

　10.4 phase transiti*** in pure gauge theory

　10.5 lattice qcd

　10.6 exercises

　references

　bibliography

11dense nuclear matter

12*** hadronic matter

13nucleation theory

14heavy ion collisi***

15weak in***cti***

16 astrophysics and cosmology

appendix

index

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《有限温度场论原理和应用(第2版)》主要内容：what happens when ordinary matter is so greatly compressed that the electr*** form a relativistic degenerate gas, as in a white dwarf star? what happens when the matter is compressed even further so that atomic nuclei overlap to form superdense nuclear matter, as in a neutron star? what happens when nuclear matter is heated to such great temperatures that the nucle*** and pi*** melt into quarks and glu***, as in high-energy nuclear collisi***? what happened in the spontaneous symmetry break-ing of the unified theory of the weak and electromagnetic in***cti*** during the big bang? questi*** like these have fascinated us for a long time. the purpose of this book is to develop the fundamental principles and mathematical techniques that enable the formulation of answers to these mind-boggling questi***. the study of matter under extreme con-diti*** has blossomed into a field of intense interdisciplinary activity and global extent. the ***ysis of the collective behavior of in***cting rela-tivistic systems spans a rich palette of physical phenomena. one of the ultimate goals of the w*** program is to map out the phase diagram of the standard model and its extensi***.