Constructive Quantum Field Theory

The 1973 ¿Ettore Majorana¿ International School of Mathematical Physics
Herausgegeben von Velo, G.; Wightman, A. S.

• Broschiertes Buch

Produktbeschreibung

Functional analysis and probability theory.- Appendix: Sample Field Behavior for the Free Markov Random Field.- Euclidean Green¿s Functions and Wightman Distributions.- Probability theory and euclidean field theory.- The Glimm-Jaffe ¿-bound : A markov proof.- The particle structure of the weakly coupled ?(?)2 model and other applications of high temperature expansions.- The particle structure of the weakly coupled P(?)2 model and other applications of high temperature expansions.- Bose field theory as classical statistical mechanics. I. The variational principle and the equilibrium equations.- Bose field theory as classical statistical mechanics. II. The lattice approximation and correlation inequalities.- Bose field theory as classical statistical mechanics. III. The classical ising approximation.- Constructive macroscopic quantum electrodynamics.- Perturbation expansion for the-P(?)2 schwinger functions.- Nondiscrete spins and the Lee-Yang Theorem.- Euclidean fermi fields.

Produktdetails

• Lecture Notes in Physics .25
• Verlag: Springer / Springer Berlin Heidelberg / Springer, Berlin
• Artikelnr. des Verlages: 978-3-540-06608-8
• 1973.
• Seitenzahl: 340
• Erscheinungstermin: 21. Dezember 1973
• Englisch
• Abmessung: 244mm x 170mm x 19mm
• Gewicht: 575g
• ISBN-13: 9783540066088
• ISBN-10: 354006608X
• Artikelnr.: 26695259

Inhaltsangabe

Functional analysis and probability theory.- Appendix: Sample Field Behavior for the Free Markov Random Field.- Euclidean Green's Functions and Wightman Distributions.- Probability theory and euclidean field theory.- The Glimm-Jaffe ø-bound : A markov proof.- The particle structure of the weakly coupled ?(?)2 model and other applications of high temperature expansions.- The particle structure of the weakly coupled P(?)2 model and other applications of high temperature expansions.- Bose field theory as classical statistical mechanics. I. The variational principle and the equilibrium equations.- Bose field theory as classical statistical mechanics. II. The lattice approximation and correlation inequalities.- Bose field theory as classical statistical mechanics. III. The classical ising approximation.- Constructive macroscopic quantum electrodynamics.- Perturbation expansion for the-P(?)2 schwinger functions.- Nondiscrete spins and the Lee-Yang Theorem.- Euclidean fermi fields.