Covers fundamental concepts in geometric computing, exploring stability, vector spaces, barycentric coordinates, and triangle meshes.
Explores diffusion, transport phenomena, Fick's law, thermal and electrical transport, Onsager's relations, and thermoelectric effects.
Covers the solutions of neutron diffusion, including analytical solutions, Laplacian in different geometries, and the physical significance of the diffusion area.
Covers the principles of mass transfer, including diffusion and Fick's equations, and their applications in various processes.
Explores solving diffusion equations in steady state conditions for concentric spheres with fixed concentration and flux, emphasizing the importance of linearity and homogeneity.
Explores classical transport in plasmas, covering random walks, diffusion, and the derivation of diffusion coefficients in different plasma scenarios.
Explores mass transfer, diffusion, and transport forces, covering Fick's equations and Nernst-Einstein equation in various materials.
Explores diffusion from a macroscopic perspective, emphasizing the derivation of the diffusion equation through mass conservation and fixed flux law.
Covers the basics of geometry modeling and meshing for numerical flow simulation, including mesh quality metrics and different meshing algorithms.
