Métodos numéricos para solução de sistemas de equações lineares utilizando o Matlab
The present work addresses some numerical methods used to solve systems of linear equations, being them: Gaussian Elimination, LU Factorization, Jacobi, Gauss Seidel, Successive Over- Relaxation, and Conjugate Gradient. For a better method usability the software will be used MATLAB so that th...
| Autor principal: | Oliveira, Paulo Cézar Rodrigues |
|---|---|
| Grau: | Monografia |
| Idioma: | pt_BR |
| Publicado em: |
Universidade Federal do Tocantins
2020
|
| Assuntos: | |
| Acesso em linha: |
http://hdl.handle.net/11612/2123 |
| Resumo: |
|---|
|
The present work addresses some numerical methods used to solve systems of linear equations,
being them: Gaussian Elimination, LU Factorization, Jacobi, Gauss Seidel, Successive Over-
Relaxation, and Conjugate Gradient. For a better method usability the software will be used
MATLAB so that they can be implemented. The work with software stands out for the ease that it
offers to the kind of problem approached here, with predefined functions that help at the moment
of implementation. During this work will be presented the description of the methods, exposing
your working followed by examples to apply the concepts. It will be done the analysis of data
obtained by each code leading in consideration the time spent and the quantity of iterations (for
iterative methods). |