Spring 2020 MATH 228B 001 LEC
| Section | Days/Times | Location | Instructor | Class |
|---|---|---|---|---|
| 001 LEC | TuTh 03:30PM - 04:59PM | Cory 247 | Suncica Canic | 20489 |
| Units | Enrollment Status | Session |
|---|---|---|
| 4 | Open | 2020 Spring, January 21 - May 08 |
Prerequisites 128A
Description Theory and practical methods for numerical solution of partial differential equations. Finite difference methods for elliptic, parabolic and hyperbolic equations, stability, accuracy and convergence, von Neumann analysis and CFL conditions. Finite volume methods for hyperbolic conservation laws, finite element methods for elliptic and parabolic equations, discontinuous Galerkin methods for conservation laws. Other topics include applications of the techniques to a range of problems.
Office uncica Canic, canics [at] berkeley [dot] edu, 911 Evans
Office Hours TBD
Required Text R. J. LeVeque, Finite Difference Methods for Ordinary and Partial Differential Equations,
Steady State and Time Dependent Problems, SIAM 2007.
Recommended Reading
- R. J. LeVeque, Finite Volume Methods for Hyperbolic Problems, Cambridge, 2002.
– C. Johnson, Numerical Solution of Partial Differential Equations by the Finite Element Method, Dover, 2009.
Grading Letter grade.
Homework Project assignments
Course Webpage https://bcourses.berkeley.edu/courses/1490883
