Finite Element Method: Weak Formulation and Applications

Related lectures (51)

Explores the Schrödinger equation in a 1D potential well and its implications for energy states and wave functions.

Explores Rayleigh-Taylor instability, perturbation linearization, boundary conditions, normal mode expansion, and Laplace equation solution.

Explores the behavior of naturally curved hair in a 2D space under gravity.

Covers the solving of PDEs using Fourier series and boundary conditions of Neumann and Dirichlet type.

Explores Rayleigh Benard convection, boundary conditions, instability, and solution ansatz.

Introduces arrows in beams and how to calculate deflection using differential relations.

Explores uniqueness results for the Poisson equation and harmonic functions with different boundary conditions.

Covers perturbation expansion, linearization, change of variables, and normal mode expansion in the context of boundary conditions.

Covers beam bending and buckling, including moment-curvature relationship and deflection of beams.

Explores the superposition and interference of electromagnetic waves, discussing energy redistribution and standing waves.

Explores electromagnetic wave propagation in materials, including loss-less and lossy mediums, optical constants, and dispersion in glasses.

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