一、黑猩猩算法

This article proposes a novel metaheuristic algorithm called Chimp Optimization Algorithm (ChOA) inspired by the individual intelligence and sexual motivation of chimps in their group hunting, which is different from the other social predators. ChOA is designed to further alleviate the two problems of slow convergence speed and trapping in local optima in solving high-dimensional problems. In this article, a mathematical model of diverse intelligence and sexual motivation is proposed. Four types of chimps entitled attacker, barrier, chaser, and driver are employed for simulating the diverse intelligence. Moreover, the four main steps of hunting, driving, blocking, and attacking, are implemented. Afterward, the algorithm is tested on 30 well-known benchmark functions, and the results are compared to four newly proposed meta-heuristic algorithms in term of convergence speed, the probability of getting stuck in local minimums, and the accuracy of obtained results. The results indicate that the ChOA outperforms the other benchmark optimization algorithms.

二、部分代碼

%___________________________________________________________________% % Chimp Optimization Algorithm (ChOA) source codes version 1.0 ?? % By: M. Khishe, M. R. Musavi % m_khishe@alumni.iust.ac.ir %For more information please refer to the following papers: % M. Khishe, M. R. Mosavi, 揅himp Optimization Algorithm,�Expert Systems % With Applications, 2020. % Please note that some files and functions are taken from the GWO algorithm % such as: Get_Functions_details, PSO, ? % For more information please refer to the following papers: % Mirjalili, S., Mirjalili, S. M., & Lewis, A. (2014). Grey Wolf Optimizer. Advances in engineering software, 69, 46-61. ? ? ? ? ? % %___________________________________________________________________%% You can simply define your cost in a seperate file and load its handle to fobj? % The initial parameters that you need are: %__________________________________________ % fobj = @YourCostFunction % dim = number of your variables % Max_iteration = maximum number of generations % SearchAgents_no = number of search agents % lb=[lb1,lb2,...,lbn] where lbn is the lower bound of variable n % ub=[ub1,ub2,...,ubn] where ubn is the upper bound of variable n % If all the variables have equal lower bound you can just % define lb and ub as two single number numbers% %__________________________________________clear all? clcSearchAgents_no=30; % Number of search agents N=SearchAgents_no; Function_name='F2'; % Name of the test function that can be from F1 to F23 (Table 3,4,5 in the paper)Max_iteration=500; % Maximum numbef of iterations Max_iter=Max_iteration;% Load details of the selected benchmark function [lb,ub,dim,fobj]=Get_Functions_details(Function_name);[ABest_scoreChimp,ABest_posChimp,Chimp_curve]=Chimp(SearchAgents_no,Max_iteration,lb,ub,dim,fobj); [PSO_gBestScore,PSO_gBest,PSO_cg_curve]=PSO(N,Max_iteration,lb,ub,dim,fobj); [TACPSO_gBestScore,TACPSO_gBest,TACPSO_cg_curve]=TACPSO(N,Max_iteration,lb,ub,dim,fobj); [MPSO_gBestScore,MPSO_gBest,MPSO_cg_curve]=MPSO(N,Max_iteration,lb,ub,dim,fobj);% PSO_cg_curve=PSO(SearchAgents_no,Max_iteration,lb,ub,dim,fobj); % run PSO to compare to resultsfigure('Position',[500 500 660 290]) %Draw search space subplot(1,2,1); func_plot(Function_name); title('Parameter space') xlabel('x_1'); ylabel('x_2'); zlabel([Function_name,'( x_1 , x_2 )'])%Draw objective space subplot(1,2,2); semilogy(MPSO_cg_curve,'Color','g') hold on semilogy(PSO_cg_curve,'Color','b') hold on semilogy(TACPSO_cg_curve,'Color','y') hold on semilogy(Chimp_curve,'--r')title('Objective space') xlabel('Iteration'); ylabel('Best score obtained so far');axis tight grid on box on legend('MPSO','PSO','TACPSO','Chimp')display(['The best optimal value of the objective funciton found by TACPSO is : ', num2str(TACPSO_gBestScore)]); display(['The best optimal value of the objective funciton found by PSO is : ', num2str(PSO_gBestScore)]); display(['The best optimal value of the objective funciton found by PSO is : ', num2str(MPSO_gBestScore)]); display(['The best optimal value of the objective funciton found by Chimp is : ', num2str(ABest_scoreChimp)]);

三、仿真結(jié)果

四、參考文獻(xiàn)

Khishe, M., and M. R. Mosavi. “Chimp Optimization Algorithm.” Expert Systems with Applications, vol. 149, Elsevier BV, July 2020, p. 113338, doi:10.1016/j.eswa.2020.113338.

5 MATLAB代碼與數(shù)據(jù)下載地址

見(jiàn)博客主頁(yè)頭條

?

總結(jié)

以上是生活随笔為你收集整理的【优化求解-单目标求解】基于黑猩猩算法求解单目标问题matlab源码的全部?jī)?nèi)容，希望文章能夠幫你解決所遇到的問(wèn)題。

如果覺(jué)得生活随笔網(wǎng)站內(nèi)容還不錯(cuò)，歡迎將生活随笔推薦給好友。