Lectures related to Boltzmann equation

Explores the Boltzmann transport equation, relaxation time approximation, Ohm's law, and spin-dependent transport.

Covers the solutions of neutron diffusion, including analytical solutions, Laplacian in different geometries, and the physical significance of the diffusion area.

Equations of Heat and Fourier Transform

Covers heat equations, Fourier transforms, and variable separation methods.

Transport Equations: Convection and Diffusion

Explores transport equations, emphasizing conservation principles and scheme stability.

Internal Transport: Mass Balance and Maxwell-Stefan Equation

Explores internal transport phenomena, focusing on mass balance and the Maxwell-Stefan Equation in single pores.

Diffusion of Neutrons

Explores Fick's law, neutron balance, scattering, and diffusion length in the context of neutron diffusion.

Navier Stokes Equation

Covers the Navier Stokes equation and its implications in fluid dynamics.

Evaporation Physics: Kinetic Theory of Gases

Covers the kinetic theory of gases and its application in evaporation physics, including Fick's Law of Diffusion and the Maxwell-Boltzmann distribution.

Recombination and Decoupling: Origins of Cosmic Microwave Background

Covers the processes of recombination and decoupling of photons, explaining their significance in the origin of the cosmic microwave background.

High Order Methods: Space Discretisation

Covers high order methods for space discretisation in linear differential systems.

Thermal Detectors: General Model and Applications

Provides an overview of thermal detectors, focusing on their general model, sensitivity, bandwidth, and practical applications in various fields.

Path Integral Methods: Advanced Momentum Estimators

Covers the derivation of path integral estimators for momentum-dependent operators and discusses improvements for statistical convergence in multi-particle systems.

Derivative of a Function: Tangent Equation

Explores finding tangent equations and slopes through derivatives.

Plasma Dynamics

Explores plasma dynamics, from charged particle trajectories to kinetic theory models and Vlasov equation applications.

Kinetic Theory: Distribution Function Evolution

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

Turbulence Modeling: Reynolds Stress Models

Explores the k-e model for turbulent flows and Reynolds stress models.

Advanced Physics I: Moment of Inertia and Gravitation

Covers moment of inertia, gravitation, and oscillations in advanced physics.

Equation for the Pressure Field

Explains the equation for the pressure field in fluid mechanics and the concept of neglecting shearing forces.

Numerical Approximation of Partial Differential Equations

Explores numerical methods for solving partial differential equations computationally, emphasizing their importance in predicting various phenomena.

Advanced Analysis II: Resonant Functions

Covers resonant functions such as the Riccati, Bernoulli, and Clairaut equations.