MATH 638 - Hyperbolic Conservation Laws - Spring 2022
Credits 3. 3 Lecture Hours.
Introduction to basic theory and numerical methods for first order nonlinear partial differential equations; basic existence-uniqueness theory for scalar conservation laws; special equations and systems of interest in various applications and Riemann problem solutions for such systems; design of numerical methods for general hyperbolic systems; stability and convergence properties of numerical methods.
Prerequisite: MATHÂ 610 or MATHÂ 612 or approval of instructor.
Above information is from 202511 term.
Sections
Sec | Instructor | Lecture | |
---|---|---|---|
600 | Bojan Popov | TR 2:20-3:35pm BLOC 161 |