Introduction to Numerical Methods for PDEs

Related lectures (27)

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Covers numerical methods for solving boundary value problems, including applications with the Fast Fourier transform (FFT) and de-noising data.

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

Covers numerical methods for solving boundary value problems using finite difference, FFT, and finite element methods.

Covers the numerical approximation of PDEs, including Poisson and heat equations, transport phenomena, and incompressible limits.

Explores boundary value problems, finite difference method, and Joule heating examples in 1D.

Covers implicit schemes in numerical analysis for solving partial differential equations.

Covers the basics of Partial Differential Equations, focusing on heat transfer modeling and numerical solution methods.

Explores the heat equation in 1D, emphasizing conservation of thermal energy and numerical solution methods.

Covers Euler and Crank-Nicolson methods for solving differential equations.

Explores the parabolic heat equation evolution and numerical solution methods.