Laplace Transforms in Chemistry and Engineering

Related lectures (28)

Page 2 of 3

Discusses complex analysis, focusing on Laplace transforms, Fourier series, and the heat equation's solutions and uniqueness.

Covers the basics of Partial Differential Equations, including the Laplace equation, heat equation, and wave equation.

Covers the model problem of elliptic PDEs with weak formulation and classical solutions.

Covers variational methods in mechanics, focusing on the Ritz-Galerkin method.

Explores Fourier analysis, PDEs, historical context, heat equation, Laplace equation, and periodic boundary conditions.

Explores solving differential equations with periodic data using Fourier series and delves into the heat equation in R.

Explores finite differences for solving linear systems from PDEs iteratively, emphasizing convergence criteria and exercises on singularities.

Explores control of dynamic systems, impulse response, Laplace transform, and Fourier transform for solving differential equations.

Explores the maximum principle in harmonic functions and its implications for uniqueness and bounds on solutions.

Discusses eigenvalues, their calculation methods, and their applications in optimization and numerical analysis.