Laplace Transforms in Chemistry and Engineering

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Explains the Laplace equation in 2D with mixed boundary conditions.

Covers partial differential equations, Hessians, and the Implicit Function Theorem, with a focus on exam question resolution.

Explores direction fields, Euler methods, and differential equations through practical exercises and stability analysis.

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

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

Covers the analysis of speed variation using differential equations and small time intervals.

Introduces ordinary differential equations, their order, numerical solutions, and practical applications in various scientific fields.

Discusses distributions, the Laplace transform, and their applications in mathematical analysis.