The program contents and capabilities are the following:
1. Matrices.
1.1 Matrix definition and special types of matrices.
1.2 Determinant of a matrix.
1.3 Inverse of a matrix.
2. Linear equation system.
2.1 Direct methods (Inverse of a Matrix, Cramer's Rule, Gauss Jordan, Montante).
2.2 Iterative methods (Jacobi, Gauss-Seidel).
3. Nonlinear equation systems (Newton 1st order, Newton 2nd order).
4. Roots of equations.
4.1 Bracketing methods (Bisection, Inverse Linear Interpolation, Regula-Falsi).
4.2 Open Methods (Newton-Raphson, Bailey).
5. Roots of polynomials (Birge-Vieta, Lin Bairstrow).
6. Numerical interpolation (Unique Interpolating Polynomial, Lagrange, Newton's and Aithen-Neville Interpolating Polynomials).
7. Curve fitting (Linear and Nonlinear).
8. Numerical integration (Undetermined Coefficients, Newton-Cotes, Romberg).
9. Ordinary differential equations (Euler, Runge-Kuta).
Project Samples
