Lectures related to Statistical Mechanics of Liquids

Path integrals and statistical mechanics

Explores path integral methods, partition functions, Trotter factorization, quantum-classical isomorphism, and multidimensional generalization in statistical mechanics.

Statistical Physics: Systems Isolation

Explores statistical physics concepts in isolated systems, focusing on entropy and disorder.

Molecular dynamics under constraints

Explores molecular dynamics simulations under holonomic constraints, focusing on numerical integration and algorithm formulation.

Statistical Mechanics: Fundamentals

Covers the fundamentals of statistical mechanics, including system parameters, variables, and thermal equilibrium.

Euclidean Path Integrals: Harmonic Oscillator

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

Gibbs Entropy: Definition and Partition Function

Explains Gibbs entropy and its role in the partition function of physical systems.

Path Integral Methods: Efficient Energy Estimators

Covers advanced path integral methods for deriving efficient energy estimators in molecular dynamics simulations.

Canonical Ensemble: Probability Distribution

Explores the probability distribution in the canonical ensemble and the Boltzmann distribution.

Kinetic Theory: Distribution Function Evolution

Explores the evolution of the distribution function describing particles in phase space.

Spherical Symmetry in Statistical Mechanics

Explores spherical symmetry in statistical mechanics and its role in phase transitions.

Euclidean Path Integral: Introduction and Applications

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

Imaginary-Time Path Integrals

Covers Imaginary-Time Path Integrals, classical and quantum systems, convergence in simulations, and integration schemes for molecular dynamics.

Variational Methods in Statistical Physics

Explores variational methods in statistical physics and the Bethe Parisi Mézard approach.

Path Integral Methods: Convergence and Computational Techniques

Covers path integral methods, focusing on convergence and computational techniques for quantum systems.

Particle Physics Fundamentals and Functions

Covers the basics of particle physics and the concept of ß function in statistical mechanics.

Statistical Physics: Isolated Systems and Entropy

Covers statistical physics, isolated systems, entropy, and the Boltzmann distribution.

Quantum to Classical Mechanics: Fundamentals

Covers the transition from quantum to classical mechanics, statistical mechanics, Monte Carlo simulations, and molecular dynamics simulations.

Euclidean Path Integrals

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

Euclidean Correlation Functions

Covers the transition from Euclidean to real time by analytic continuation.

Euclidean Path Integrals: Thermal Partition Function

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