MATH 228B
Numerical Solution of Differential Equations
Ordinary differential equations: Runge-Kutta and predictor-corrector methods; stability theory, Richardson extrapolation, stiff equations, boundary value problems. Partial differential equations: stability, accuracy and convergence, Von Neumann and CFL conditions, finite difference solutions of hyperbolic and parabolic equations. Finite differences and finite element solution of elliptic equations.
Prerequisites & course information
{'preRequisiteCourse': '1145311', 'concurrentPrerequisit': False}
Sources
- Course catalogue ↗2026-2027