📄 gauss.m
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function [fvec,J] = gauss(n,m,x,opt)
% ****************************************************
% ****************************************************
% function [fvec, J] =gauss(n,m,x,opt)
% Gaussian function [9]
% Dimensions n=3, m=15
% Function definition:
% f(x)= x(1) exp[-x(2)*[(t(i)-x(3)]^2 / 2]-y(i)
% where t(i) = (8-i)/2
% Standard starting point at x=(0.4,1,0)
% Minima of f=1.12793...10^(-8)
%
% Revised 10/23/94 PLK
% ****************************************************
y = [.0009 .0044 .0175 .0540 .1295 .2420 .3521 .3989
.3521 .2420 .1295 .0540 .0175 .0044 .0009 0 ]' ;
J=zeros(m,n);
for i = 1:m
t(i) = (8 - i)/2;
if (opt ==1) | (opt == 3)
fvec(i) = x(1)*exp((-x(2)*((t(i)-x(3))^2))/2)-y(i) ;
end;
if (opt ==2) | (opt == 3)
J(i,1) = exp((-x(2)*((t(i)-x(3))^2))/2);
J(i,2) = x(1)*((-((t(i)-x(3))^2))/2)*exp((-x(2)*((t(i)-x(3))^2))/2);
J(i,3) = x(1)*x(2)*(t(i)-x(3))*exp((-x(2)*((t(i)-x(3))^2))/2);
end;
end;
fvec=fvec';
if ((opt<1) | (opt >3))
disp('Error: Option value sent to GAUSS.M is either <1 or >3');
end;
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