
From Random Walks to Random Matrices
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Content
- 1: The random walk: Universality and continuum limit
- 2: Functional integration: From path to field integrals
- 3: The essential role of functional integrals in modern physics
- 4: From infinites in QED to the general Renormalization Group
- 5: Renormalization Group: From a general concept to numbers
- 6: Critical phenomena: The field theory approach
- 7: Stability of RG fixed points and decay of correlations
- 8: Quantum field theory: An effective theory
- 9: The non-perturbative renormalization group
- 10: O(N) vector model in the ordered phase: Goldstone modes
- 11: Gauge invariance and gaude fixing
- 12: The discovery of the Higgs boson: A major achievement and a problem
- 13: Quantum Chromodynamics (QCD): A non-Abelian gauge theory
- 14: Non-Abelian gauge theories: Renormalization and Zinn-Justin equation
- 15: Quantum field theory: Asymptotic safety
- 16: Symmetries: From classical to quantum field theories
- 17: Quantum anomalies: A few physics applications
- 18: Periodic semi-classical vacuum, instantons and anomalies
- 19: Field theory in a finite geometry: Finite size scaling
- 20: The weakly interacting Bose gas at the critical temperature
- 21: Quantum field theory at finite temperature
- 22: From random walk to critical dynamics
- 23: Field theory: Peturbative expansion and summation methods
- 24: Hyper-asymptotic expansions and instantons
- 25: Renormalization group approach to matric models
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