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Jan 25, 2022
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ACM 711 - Num Meth for Parti Differn Eqn
This course covers numerical methods for solving parabolic, elliptic, and hyperbolic partial differential equations with analysis of their accuracy, convergence, and stability. Topics include discrete Fourier transform, Lax's equivalence theorem, Von Neumann's stability condition, the method of characteristics, finite difference methods, Courant-Friedrichs-Lewy condition, TVD schemes, weak solutions and finite volume methods for hyperbolic systems, Godunov's method, shock capturing methods, local linearization and Roe matrices, higher order methods. Prerequisite: ACM702. [3-0, 3 Cr.]
3.000 Credit hours
3.000 Lecture hours

Levels: Graduate
Schedule Types: Lecture, Tutorial

Computer Science & Mathematics Department

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