why points examined in Pattern Search exceed the lower or Upper bounds and is there any way to avoid this?
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Haitao zhao
il 3 Apr 2020
Commentato: Haitao zhao
il 7 Apr 2020
hello everyone,
recently I was using patternsearch to minimize a function. I set the lower bound to lb = [1e-6 -1e6] and the upper bound to ub = [1e-1 -1e4].
However, during the run, an error came out saying
"Error using barrier
Objective function is undefined at initial point. Fmincon cannot continue.
Error in fmincon (line 797)
[X,FVAL,EXITFLAG,OUTPUT,LAMBDA,GRAD,HESSIAN] = barrier(funfcn,X,A,B,Aeq,Beq,l,u,confcn,options.HessFcn, ...
Error in globalsearchnlp
X =
0.0091296875 -169992.606079102"
Clearly, the examination point lead to the error exceed the lower bound I set. I don't know why this happens and if there is any way to avoid it.
Thanks
Adam
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Gifari Zulkarnaen
il 5 Apr 2020
Modificato: Gifari Zulkarnaen
il 5 Apr 2020
What is your initial point and initial mesh size? Perhaps these already exceeds your bounds.
Edit:
Hmm, what if you normalize your variables and bounds (and modify the objective function too) into similar range? For example:
global lb_ori ub_ori % make global so that these variables can be called inside a function
% Original bounds
lb_ori = [1e-6 -1e6];
ub_ori = [1e-1 -1e4];
% Normalized bounds
lb_norm = [0 0];
ub_norm = [1 1];
% Run pattern search with normalized variables, bounds, and objective function
x0 = rand(1,2); % random number within 0 and 1 (normalized bounds)
[x,fval] = patternsearch(@objective_norm,x0,[],[],[],[],lb,ub)
% Original objective function
function fval = objective_ori(x)
fval = sum(x.^2); % an example objective function
end
% Normalized objective function
function fval = objective_norm(x_norm)
global lb_ori ub_ori
x = x_norm.*(ub_ori - lb_ori) + lb_ori;
fval = sum(x.^2);
end
Not sure if this code works, but do you get my idea of normalization?
I am not sure how the mesh size behaves in Matlab pattern search when the variables have significant different ranges, we can only see one mesh size even though it should be different for each variable. But normalization should solves this.
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