Lectures related to Feynman Diagrams: Anharmonic Oscillator

Explores correlation functions in QFT, Wick theorem, perturbation theory, and thermal free energy.

Explores the Euclidean path integral formalism, with a focus on the harmonic oscillator.

Covers normal ordered product and Wick's theorem in quantum field theory.

Explores perturbation theory in path integrals and the semi-classical approximation for solving non-exactly soluble systems.

Explores Feynman rules in QED, emphasizing normal ordered product and Wick's theorem, instantons, and relativistic amplitudes.

Introduces the Euclidean path integral and its applications in quantum field theory and statistical mechanics.

Covers the thermal partition function using Feynman diagrams and perturbation theory.

Explores Euclidean path integrals in Quantum Field Theory and Perturbation Theory using Feynman diagrams.

Covers Euclidean path integrals and the thermal partition function in Quantum Field Theory.

Covers the path integral representation of propagators for free particles and harmonic oscillators.

Covers the path integral representation of the propagator and Gaussian integrals in complex and multi-dimensional cases.

Explores perturbation theory in the path integral formalism using Feynman diagrams and free energy expansion.

Covers the Feynman Rules, Asymptotic Statistics, Normal Ordering, and Instantons.

Explores Feynman diagrams in thermal correlation functions and quantum field theory.

Explores instantons in quantum field theory, focusing on the instanton prefactor and the role of the zero mode.

Covers cross section, lifetime, quantum fluid, asymptotic states, discrete symmetries, and normal ordering in quantum field theory.

Covers gauge theories, modern particle physics, the standard model, and field content.

Explores the proof of Weyl's theorem, focusing on discrete spectrum, ground states, and potential energy continuity.

Explores the Renormalization Group in field theory, discussing scaling functions, critical exponents, and Gaussian fixed points.

Covers the Feynman Rules in Quantum Field Theory, focusing on the proper split of terms and the solution of paradoxes.