%The Rosenbrock function for use with the psotoolbox % % Function Description: % Equation -> sum ( 100 * (x(i+1) - x(i)^2)^2 + …
rosenbrock 源代码
Rosenbrock方法,作为解决非线性控制系统设计难题的有效手段,在电子工程领域展现出卓越性能。它通过优化控制参数,确保系统稳定性的同时提升响应速度,广泛应用于电力电子、自动控制及信号处理等多个前沿技术领域。掌握Rosenbrock技术不仅能够帮助工程师们克服复杂系统建模挑战,…
function [eval]=rosenbrock(sol) numv = size(sol,2); x=sol(1:numv); summ=0; for i=1:numv-1 summ=summ+100*(x(i+1)-x(i).^2).^2…
20 1000 0.9 0.4 0.0 0.0 0.5 500 100 Griewank 4 10 600.0 /*------Algorithm setting parameters: Total evaluation time = m*(T+1)…
20 1000 0.9 0.4 0.0 0.0 0.5 500 100 Rastrigrin 3 10 10.0 /*------Algorithm setting parameters: Total evaluation time = m*(T+1…
20 1000 0.4 0.4 0.0 0.001 0.5 500 100 Griewank 4 10 600.0 /*------Algorithm setting parameters: Total evaluation time = m*(T+…
20 1000 0.4 0.4 0.0 0.001 0.5 500 100 Rastrigrin 3 10 10.0 /*------Algorithm setting parameters: Total evaluation time = m*(T…
#ifndef __MYFUN_H__ #define __MYFUN_H__ extern float f6(FMATRIX, int a); extern float sphere(FMATRIX, int a, int b); extern …
function [val] = rosenbrockEval(sol) [m,n] = size(sol); f = zeros(m,n-1); for i = 1:n-1 f(:,i) = 100.*(sol(:,i+1)-sol(:,…
% Demonstrate steepest descent on Rosenbrocks function % Copyright 1999 by Todd K. Moon hold off rosenbrock; hold on xoff …
% Demonstrate newton's stuff on Rosenbrocks function % Copyright 1999 by Todd K. Moon hold off rosenbrock; hold on xoff = …