Lectures related to The Finite Volume Method in 2D/3D

Covers the Finite Volume Method for numerical flow simulation, including conservation equations, discretization methods, and boundary conditions.

Covers the finite volume method for numerical flow simulation, transforming PDEs into algebraic equations.

Covers constructing a dynamical theory for nanoparticle systems, conservation equations, and transport phenomena.

Explores the conservation of linear momentum and stress in a continuum, focusing on governing equations and constitutive laws.

Focuses on numerical modelling of atmospheric processes to predict weather and climate phenomena, covering key concepts and methods.

Covers discretization methods and fluid interfaces in numerical flow simulation.

Explores fluid dynamics concepts like energy argument, momentum balance, and equation of state for perfect fluids.

Covers the Fourier series and its applications in heat diffusion problems.

Explores challenges and solutions in numerical flow simulation, emphasizing the importance of physical consistency in computational fluid dynamics.

Explores turbulent caminar visualization, current lines, and the significance of turbulence in classical physics and research.

Explores turbulence characteristics, simulation methods, and modeling challenges, providing guidelines for choosing and validating turbulence models.

Explores diffusion from a macroscopic perspective, emphasizing the derivation of the diffusion equation through mass conservation and fixed flux law.

Explores transient flow in porous media, covering governing equations, stability conditions, and numerical methods.

Explores the composition of the cosmos, dynamics of fluids and plasmas, and conservation equations.

Covers mass, momentum, energy conservation, and thermodynamics in fluid dynamics.

Discusses semiconductor equations and the low injection approximation for carrier behavior.

Explores free convection, laminar flow boundary layer equations, and heat transfer principles.

Covers the differential approach to fluid dynamics, focusing on conservation laws and the Cauchy stress tensor.

Explores numerical simulation of fluid flow with Navier-Stokes equations, focusing on pressure role and divergence-free velocity fields.