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INICIA.m
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213 lines (212 loc) · 5.92 KB
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function [range,d]=INICIA(funcion,d)
range=[];
switch (funcion)
case 1 % Rosenbrock, f*(1,...,1)=0, UNIMODAL,
for i1=1:d
range=[range,[-5;10]];
end
optimo=0;
case 2 % Ackley, f*(0,...,0)=0, MULTIMODAL,
for i1=1:d
range=[range,[-15;30]];
end
optimo=0;
case 3 % Dixon and Price, f*()=0
for i1=1:d
range=[range,[-10;10]];
end
optimo=0;
case 4 % Griewank f*(0,...,0)=0
for i1=1:d
range=[range,[-600;600]];
end
optimo=0;
case 5 % Levy f*(1,...,1)=0
for i1=1:d
range=[range,[-10;10]];
end
optimo=0;
case 6 % Sphere f*(0,...,0)=0
for i1=1:d
range=[range,[-100;100]];
end
optimo=0;
case 7 % Schwefel 2.26 f*(420.9687,...,420.9687)=-418.9828*d
for i1=1:d
range=[range,[-500;500]];
end
optimo=-420.9687*d;
case 8 % Zakharov f*(0,...,0)=0
for i1=1:d
range=[range,[-5;10]];
end
optimo=0;
case 9 % Sum squares f*(0,...,0)=0
for i1=1:d
range=[range,[-10;10]];
end
optimo=0;
case 10 % Rastrigin f*(0,...,0)=0
for i1=1:d
range=[range,[-5.12;5.12]];
end
optimo=0;
case 11 % Powell f*(3,-1,0,1, …, 3,-1,0,1)= 0.
for i1=1:d
range=[range,[-4;5]];
end
optimo=0;
% case 12 % Perm f*(1, 2,…, n) = 0.
% for i1=1:d
% range=[range,[-d;d]];
% end
% optimo=0;
% case 12 % Michalewics f*()=-9.66015, d=10
% d=10;
% for i1=1:d
% range=[range,[0;pi]];
% end
% optimo=-9.66015;
case 12 % Quartic Function i.e. Noise
for i1=1:d
range=[range,[-1.28;1.28]];
end
optimo=0;
case 13 % Step Function, f*()=0
for i1=1:d
range=[range,[-100;100]];
end
optimo=0;
case 14 % Schwefel 2.22
for i1=1:d
range=[range,[-10;10]];
end
optimo=0;
case 15 % Schwefel 1.2
for i1=1:d
range=[range,[-100;100]];
end
optimo=0;
case 16 % Schwefel 2.21
for i1=1:d
range=[range,[-100;100]];
end
optimo=0;
case 17 %Penalized 1
for i1=1:d
range=[range,[-50;50]];
end
optimo=0;
case 18 %Penalized 2
for i1=1:d
range=[range,[-50;50]];
end
optimo=0;
% case 20 %Shekel's foxholes, d=2
% d=2;
% for i1=1:d
% range=[range,[-65.5;65.5]];
% end
% optimo=1;
% case 21 %Nowalick's function, d=4
% d=4;
% for i1=1:d
% range=[range,[-5;5]];
% end
% optimo=0.0003075;
% case 22 %Six Hump Camel Back, d=2
% d=2;
% for i1=1:d
% range=[range,[-5;5]];
% end
% optimo=-1.0316285;
% case 23 %Goldstein&Price, d=2
% d=2;
% for i1=1:d
% range=[range,[-2;2]];
% end
% optimo=3;
% case 24 %Hartman's 1, d=3
% d=3;
% for i1=1:d
% range=[range,[0;1]];
% end
% optimo=-3.86;
% case 25 %Hartman's 2, d=6
% d=6;
% for i1=1:d
% range=[range,[0;1]];
% end
% optimo=-3.32;
% case 26 %Shekel's 1, d=4
% d=4;
% for i1=1:d
% range=[range,[0;10]];
% end
% optimo=-10.1532;
% case 27 %Shekel's 2, d=4
% d=4;
% for i1=1:d
% range=[range,[0;10]];
% end
% optimo=-10.4028;
% case 28 %Shekel's 3, d=4
% d=4;
% for i1=1:d
% range=[range,[0;10]];
% end
% optimo=-10.5363;
case 19 %Salomon
for i1=1:d
range=[range,[-100;100]];
end
optimo=0;
case 20 %Rotated hyper-ellipsoid
for i1=1:d
range=[range,[-100;100]];
end
optimo=0;
case 21 %Alpine
for i1=1:d
range=[range,[-10;10]];
end
optimo=0;
% case 32 %Branin
% d=2;
% for i1=1:d
% range=[range,[-5;15]];
% end
% optimo=0.397887;
% case 33 %Easom
% d=2;
% for i1=1:d
% range=[range,[-100;100]];
% end
% optimo=-1;
% case 34 %Shubert
% d=2;
% for i1=1:d
% range=[range,[-10;10]];
% end
% optimo = -186.7309;
% case 35 % Design of a Gear Train
% d=4;
% for i1=1:d
% range=[range,[12;60]];
% end
% optimo=2.7e-12;
% case 36 %Tripod
% d=2;
% for i1=1:d
% range=[range,[-100;100]];
% end
% optimo=0;
% case 38 %Power sum
% range=[0,d]; optimo=0;
case 22 %Hyper Ellipsoid
for i1=1:d
range=[range,[-1;1]];
end
optimo=0;
end
end