The renormalization group is one of most important theoretical concepts that has emerged in physics during the twentieth century. It explains important properties of fundamental interactions at the microscopic scale, as well as universal properties of continuous macroscopic phase transitions.
The renormalization group is one of most important theoretical concepts that has emerged in physics during the twentieth century. It explains important properties of fundamental interactions at the microscopic scale, as well as universal properties of continuous macroscopic phase transitions.Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Professor Jean Zinn-Justin Head of Department, Dapnia, CEA/Saclay, France
Inhaltsangabe
1: Quantum Field Theory and Renormalization Group 2: Gaussian Expectation Values. Steepest Descent Method . 3: Universality and Continuum Limit 4: Classical Statistical Physics: One Dimension 5: Continuum Limit and Path Integral 6: Ferromagnetic Systems. Correlations 7: Phase transitions: Generalities and Examples 8: Quasi-Gaussian Approximation: Universality, Critical Dimension 9: Renormalization Group: General Formulation 10: Perturbative Renormalization Group: Explicit Calculations 11: Renormalization group: N-component fields 12: Statistical Field Theory: Perturbative Expansion 13: The sigma4 Field Theory near Dimension 4 14: The O(N) Symmetric (phi2)2 Field Theory: Large N Limit 15: The Non-Linear sigma-Model 16: Functional Renormalization Group Appendix 1: Quantum Field Theory and Renormalization Group 2: Gaussian Expectation Values. Steepest Descent Method . 3: Universality and Continuum Limit 4: Classical Statistical Physics: One Dimension 5: Continuum Limit and Path Integral 6: Ferromagnetic Systems. Correlations 7: Phase transitions: Generalities and Examples 8: Quasi-Gaussian Approximation: Universality, Critical Dimension 9: Renormalization Group: General Formulation 10: Perturbative Renormalization Group: Explicit Calculations 11: Renormalization group: N-component fields 12: Statistical Field Theory: Perturbative Expansion 13: The sigma4 Field Theory near Dimension 4 14: The O(N) Symmetric (phi2)2 Field Theory: Large N Limit 15: The Non-Linear sigma-Model 16: Functional Renormalization Group Appendix
1: Quantum Field Theory and Renormalization Group 2: Gaussian Expectation Values. Steepest Descent Method . 3: Universality and Continuum Limit 4: Classical Statistical Physics: One Dimension 5: Continuum Limit and Path Integral 6: Ferromagnetic Systems. Correlations 7: Phase transitions: Generalities and Examples 8: Quasi-Gaussian Approximation: Universality, Critical Dimension 9: Renormalization Group: General Formulation 10: Perturbative Renormalization Group: Explicit Calculations 11: Renormalization group: N-component fields 12: Statistical Field Theory: Perturbative Expansion 13: The sigma4 Field Theory near Dimension 4 14: The O(N) Symmetric (phi2)2 Field Theory: Large N Limit 15: The Non-Linear sigma-Model 16: Functional Renormalization Group Appendix 1: Quantum Field Theory and Renormalization Group 2: Gaussian Expectation Values. Steepest Descent Method . 3: Universality and Continuum Limit 4: Classical Statistical Physics: One Dimension 5: Continuum Limit and Path Integral 6: Ferromagnetic Systems. Correlations 7: Phase transitions: Generalities and Examples 8: Quasi-Gaussian Approximation: Universality, Critical Dimension 9: Renormalization Group: General Formulation 10: Perturbative Renormalization Group: Explicit Calculations 11: Renormalization group: N-component fields 12: Statistical Field Theory: Perturbative Expansion 13: The sigma4 Field Theory near Dimension 4 14: The O(N) Symmetric (phi2)2 Field Theory: Large N Limit 15: The Non-Linear sigma-Model 16: Functional Renormalization Group Appendix
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