📄 fmincon_con.m
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function [g,geq,dg,dgeq] = fmincon_con(x,params)
% Early bail for linear problems
if params.linearconstraints%isempty(params.interfacedata.evalMap) & isempty(params.interfacedata.Anonlinineq) & isempty(params.interfacedata.Anonlineq) & isequal( params.interfacedata.K.q,0) & isequal( params.interfacedata.K.s,0)
g = [];
geq = [];
return
end
xevaled = zeros(1,length(params.interfacedata.c));
xevaled(params.linearindicies) = x;
% Experimental support for arbitrary functions
% nonlinear expressions inside sin() exp() etc
if ~isempty(params.interfacedata.evalMap)
pp = params.monomtable(params.nonlinearindicies,:);
xevaled(params.nonlinearindicies) = prod(repmat(xevaled,length(params.nonlinearindicies),1).^pp,2);
for i = 1:length(params.interfacedata.evalMap)
arguments = {params.interfacedata.evalMap{i}.fcn,xevaled(params.interfacedata.evalMap{i}.variableIndex)};
arguments = {arguments{:},params.interfacedata.evalMap{i}.arg{2:end-1}};
xevaled(params.interfacedata.evalVariables(i)) = feval(arguments{:});
end
end
pp = params.monomtable(params.nonlinearindicies,:);
xevaled(params.nonlinearindicies) = prod(repmat(xevaled,length(params.nonlinearindicies),1).^pp,2);
if params.nonlinearinequalities
g = params.interfacedata.Anonlinineq*xevaled(:)-params.interfacedata.bnonlinineq;
else
g = [];
end
if params.nonlinearequalities
geq = params.interfacedata.Anonlineq*xevaled(:)-params.interfacedata.bnonlineq;
else
geq = [];
end
K = params.interfacedata.K;
top = 1;
if K.q(1) > 0
for i = 1:length(K.q)
Axcd = params.interfacedata.F_struc(top:top+K.q(i)-1,:)*[1;xevaled(:)];
g = [g;-(Axcd(1)^2-norm(Axcd(2:end),2)^2)];
top = top + K.q(i);
end
end
if K.s(1) > 0
for i = 1:length(K.s)
CminusA = params.interfacedata.F_struc(top:top+K.s(i)^2-1,:)*[1;xevaled(:)];
CminusA = reshape(CminusA,K.s(i),K.s(i));
[R,p] = chol(CminusA);
if p
g = [g;-min(eig(CminusA))];
else
g = [g;-log(det(CminusA))];
end
top = top + K.s(i)^2;
end
end
%
% dg = [];
% dgeq = [];
% if params.SimpleNonlinearConstraints
% dg = [];
% allA = [params.interfacedata.Anonlineq;params.interfacedata.Anonlinineq];
% for i = 1:length(params.linearindicies)
% xevaled = zeros(1,length(params.interfacedata.c));
% xevaled(params.linearindicies) = x;
% mt = params.monomtable;
% oldpower = mt(:,params.linearindicies(i));
% mt(:,params.linearindicies(i)) = mt(:,params.linearindicies(i))-1;
% xevaled = prod(repmat(xevaled,size(mt,1),1).^mt,2);
% xevaled = xevaled(:)'.*oldpower';xevaled(isnan(xevaled))=0;
% dg = [dg allA*xevaled'];
% end
% dgeq = dg(1:size(params.interfacedata.Anonlineq,1),:)';
% dg = dg(size(params.interfacedata.Anonlineq,1)+1:end,:)';
% %full(dgeq')
% end
%
% dg = [];
% dgeq = [];
% if params.SimpleNonlinearConstraints
% dg = [];
% allA = [params.interfacedata.Anonlineq;params.interfacedata.Anonlinineq];
% mt = params.monomtable;
% xe = zeros(1,length(params.interfacedata.c));
% xe(params.linearindicies) = x;
% xx = xe;
% xe = repmat(xe,size(mt,1),1).^mt;
%
% for i = 1:length(params.linearindicies)
% % xevaled = zeros(1,length(params.interfacedata.c));
% % xevaled(params.linearindicies) = x;
%
% oldpower = mt(:,params.linearindicies(i));
% newpower = oldpower-1;
% % mt(:,params.linearindicies(i)) = mt(:,params.linearindicies(i))-1;
% xevaled = xe;xevaled(params.linearindicies(i),:) = xx(params.linearindicies(i),:)
% xevaledparams.linearindicies(i)) = xevaled(params.linearindicies(i),:).^newpower';
% xevaled = prod(xevaled,2);
% xevaled = xevaled(:)'.*oldpower';xevaled(isnan(xevaled))=0;
% dg = [dg allA*xevaled'];
% end
% dgeq = dg(1:size(params.interfacedata.Anonlineq,1),:)';
% dg = dg(size(params.interfacedata.Anonlineq,1)+1:end,:)';
% full(dgeq)
% end
%
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