Lecture

Numerical Analysis of Ordinary Differential Equations

Description

This lecture covers the analysis of numerical methods for ordinary differential equations, including examples and motivations from biology. It discusses linear and nonlinear problems, stability issues, the Cauchy-Lipschitz theorem, and finite difference methods like Euler's and Heun's. The lecture also explores explicit and implicit schemes, the midpoint method, and iterative techniques like fixed-point and Newton's methods.

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