MATH 783. Applied Numerical Methods for Partial Differential Equations. 3 Hours.

Finite difference methods applied to particular initial-value problems (both parabolic and hyperbolic), to illustrate the concepts of convergence and stability and to provide a background for treating more complicated problems arising in engineering and physics. Finite difference methods for elliptic boundary-value problems, with a discussion of convergence and methods for solving the resulting algebraic system. Variational methods for elliptic problems. Prerequisite: MATH 647 or equivalent. LEC.

Master of Science in Physics

http://catalog.ku.edu/liberal-arts-sciences/physics-astronomy/ms-physics/

...MATH 628 Mathematical Theory of Statistics MATH/EECS 782 Numerical Analysis II 3 MATH 783...