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Numerical Methods of Applied Mathematics II, Spring 2005

(Complete Item Description)

Abstract:: Advanced introduction to applications and theory of numerical methods for solution of differential equations, especially of physically-arising partial differential equations, with emphasis on the fundamental ideas underlying various methods. Topics include finite differences, spectral methods, finite elements, well-posedness and stability, particle methods and lattice gases, boundary and nonlinear instabilities.

Subject:: Mathematics and Statistics
Grade Level:: Post-secondary
Collection:: MIT OpenCourseWare

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Top Keywords

ADI Methods Boundary and Nonlinear Instabilities Conditions for Stability Convection-Diffusion Equation Dispersion Dissipation Elliptic Equations Fast Fourier Transform Finite Difference Schemes Finite Differences Gauss-Seidel and SOR(w) Group Velocity Jacobi Linear Systems mathematics Multistep Schemes ODEs Parabolic Equations Partial Differential Equations Propagation of Wave Packets Spectral Methods The Du Fort Frankel Scheme Von Neumann Analysis Wave Equation Well-Posedness and Stability

Conditions of Use

No Strings Attached
Remix and Share
Share Only
Read the Fine Print

No restrictions on your remixing, redistributing, or making derivative works. Give credit to the author, as required.

Your remixing, redistributing, or making derivatives works comes with some restrictions, including how it is shared.

Your redistributing comes with some restrictions. Do not remix or make derivative works.

Copyrighted materials, available under Fair Use and the TEACH Act for US-based educators, or other custom arrangements. Go to the resource provider to see their individual restrictions.

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