Introduction to the finite element method

Related lectures (31)

Page 3 of 4

Explores the Poincaré - Friedrichs theorem and kernel inequality in constant conditions and boundary uniqueness.

Explores waves in inhomogeneous media, covering initial and boundary conditions, numerical stability, eigen modes, and propagation principles.

Focuses on finding the electric field between infinite planes in electrostatics.

Explores power series solutions in quantum mechanics for differential equations and energy quantization.

Explores weak formulations, Galerkin method, and variational formulations in finite element methods.

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

Explores transmission line models, including Taylor et al. and Agrawal et al., discussing equations and boundary conditions.

Covers recent advancements in the dimer model, emphasizing its applications in probability and conformal field theory.

Explores boundary conditions, basis functions, and PDE solutions using Fourier and Bessel series.

Covers the Jacobi iterative method for solving electrostatic problems and discusses convergence and practical examples.