الطرق العددية Numerical Analysis (MATH 2140)
- This course master student with numerical methods to solve linear and non - linear equations. Error analysis. Methods for solving ordinary differential equations.
- Student will learn the following concepts: Direct (Gauss-elimination and its variants) and iterative methods (Jacobi and Gauss-Seidel) for solving system of linear equations along with error estimate; System of nonlinear equations (Newton’s method); Interpolation and Polynomial Approximations numerical differentiation. Numerical integration. Numerical solutions of differential equation. Engineering Applications
ملف مرفق:
| المرفق | الحجم |
|---|---|
 ch05-3_higher-order_taylor_methods.pdf | 347.22 كيلوبايت |
| ch05-4_runge_kutta_method.pdf | 593.56 كيلوبايت |
| ch06-1_linear_systems_of_equations_gaussian_elimination.pdf | 1.34 ميغابايت |
| ch06-2_linear_systems_of_equations_pivoting_strategies.pdf | 1.03 ميغابايت |
| ch06-3_matrix_factorization.pdf | 1.19 ميغابايت |
| ch07-1_jacobi_and_gauss-seidel_iterative_techniques_i.pdf | 737.53 كيلوبايت |
| ch07-2_jacobi_and_gauss-seidel_iterative_techniques_ii.pdf | 463.53 كيلوبايت |
ملحقات المادة الدراسية