📄 objgold.m
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% OBJGOLD.M (OBJective function for GOLDstein-price function)%% This function implements the GOLDSTEIN-PRICE function.%% Syntax: ObjVal = objgold(Chrom,switch_)%% Input parameters:% Chrom - Matrix containing the chromosomes of the current% population. Each row corresponds to one individual's% string representation.% if Chrom == [], then speziell values will be returned% switch_ - if Chrom == [] and% switch_ == 1 (or []) return boundaries% switch_ == 2 return title% switch_ == 3 return value of global minimum%% Output parameters:% ObjVal - Column vector containing the objective values of the% individuals in the current population.% if called with Chrom == [], then ObjVal contains% switch_ == 1, matrix with the boundaries of the function% switch_ == 2, text for the title of the graphic output% switch_ == 3, value of global minimum% % Author: Hartmut Pohlheim% History: 25.11.93 file created% 27.11.93 text of title and switch_ added% 16.12.93 switch_ == 3, return value of global minimum% 01.03.94 name changed in obj*function ObjVal = objgold(Chrom,switch_);% Compute population parameters [Nind,Nvar] = size(Chrom);% Check size of Chrom and do the appropriate thing % if Chrom is [], then define size of boundary-matrix and values if Nind == 0 % return text of title for graphic output if switch_ == 2 ObjVal = 'GOLDSTEIN-PRICE function'; % return value of global minimum elseif switch_ == 3 ObjVal = 3; % define size of boundary-matrix and values else brd = 3; % x1 x2 ObjVal = [-brd -brd; % lower bounds brd brd]; % upper bounds end % if two variables, compute values of function elseif Nvar == 2 % GOLDSTEIN-PRICE function % -2 <= x1 <= 2 ; -2 <= x2 <= 2 (or -10 <= xi <= 10) % global minimum at (x1,x2)=(0,-1) ; fmin=3 x1 = Chrom(:,1); x2 = Chrom(:,2); ObjVal = ((1+(x1+x2+1).^2.*(19-14*x1+3*x1.^2-14*x2+6*x1.*x2+3*x2.^2))... .*(30+(2*x1-3*x2).^2.*(18-32*x1+12*x1.^2+48*x2-36*x1.*x2+27*x2.^2))); % otherwise error, wrong format of Chrom else error('size of matrix Chrom is not correct for function evaluation'); end % End of function
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