| Code |
Course Name |
Language |
Type |
| MAT 423E |
Numerical Solutions of ODE |
English |
Elective |
| Local Credits |
ECTS |
Theoretical |
Tutorial |
Laboratory |
| 3 |
6 |
3 |
0 |
0 |
| Course Prerequisites and Class Restriction |
| Prerequisites |
MAT 232 MIN DD
or MAT 232E MIN DD
|
| Class Restriction |
None |
| Course Description |
| Initial and Boundary value problems; existence and uniqueness theorems, well-posed problem, single step methods, multi-
step methods. Single step methods; Euler method, Taylor series method, Runge-Kutta method. multi-step methods;
Adams-Bashforth method, Adams-Moulton method. N.order equations and systems of equations; stability. Stiff differential
equations. Boundary value problems, linear shooting method, nonlinear shooting method, finite difference methods for
linear and nonlinear problems. |
|
