Course Description
This Course is devoted to find the numerical solutions a given function by using several methods such as Fixed- point, Bisection, Fasle, Newton- Raphson and Secant methods. Furthermore, this course is devoted also to find the numerical solutions of systems of linear and non-linear equation by using several methods such as iterative methods of Jacobi, Gauss-Seide, SOR, Qaussian elimination technique and LU- Factorization. Finally, the numerical integration, numerical solutions of first-order differential equations by using Taylor's, Runge-Kutta, Euler's and Admas Bashforth methods and numerical solutions the Parabolic, Hyperbolic and Elliptic partial differential equations will be covered in this course.
Course ID: MATH 472
| Credit hours | Theory | Practical | Laboratory | Lecture | Studio | Contact hours | Pre-requisite | 3 | 3 | 3 | MATH 331 |
|---|
