文件名称:hw2d
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Obtain the solution using graphical method c. Obtain the solution using analytical method, i.e., conditions of optimality d. Obtain the solution using Steepest Descent Method e. Obtain the solution using Netwon’s method f. Obtain the solution using Marquart’s method g. Compare convergence speeds/efficiencies of the algorithms in (d), (e) and (f) h. Use different parameter value set (other than the ones suggested below) with the numerical methods to see how the performance of the methods would change under different parameter values and makes some comments on parameter sensitivity of the methods.
Notes- Obtain the solution using graphical method c. Obtain the solution using analytical method, i.e., conditions of optimality d. Obtain the solution using Steepest Descent Method e. Obtain the solution using Netwon’s method f. Obtain the solution using Marquart’s method g. Compare convergence speeds/efficiencies of the algorithms in (d), (e) and (f) h. Use different parameter value set (other than the ones suggested below) with the numerical methods to see how the performance of the methods would change under different parameter values and makes some comments on parameter sensitivity of the methods.
Notes
Notes- Obtain the solution using graphical method c. Obtain the solution using analytical method, i.e., conditions of optimality d. Obtain the solution using Steepest Descent Method e. Obtain the solution using Netwon’s method f. Obtain the solution using Marquart’s method g. Compare convergence speeds/efficiencies of the algorithms in (d), (e) and (f) h. Use different parameter value set (other than the ones suggested below) with the numerical methods to see how the performance of the methods would change under different parameter values and makes some comments on parameter sensitivity of the methods.
Notes
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