fminunc stopped because it cannot decrease the objective function along the current search direction.

Hi, I'm trying to use fminunc function with the gradient but it doesn't work properly.
my start point is: [1.5;-2.5]
this is my objective function:
function [f, g, H] = rosenboth(x)
% Calculate objective f
a = 0.5;
b = -1.5;
f = (1 - x(1) + a)^2 + 100 * (x(2) - b - (x(1) - a)^2)^2;
if nargout > 1 % gradient required
g = [2 * (-200 * (x(1) - 1) * (-x(1)^2 + 2 * x(1) + x(2)) + x(1) - 2);
200 * (-x(1)^2 + 2 * x(1) + x(2))];
if nargout > 2 % Hessian required
H = [1200 * x(1)^2 - 2400 * x(1) - 400 * x(2) + 802, -400 * (x(1) - 1);
-400 * (x(1) - 1), 200];
end
end
and that's the generated code from optimtool
function [x,fval,exitflag,output,grad,hessian] = fmin_gradient(x0,OptimalityTolerance_Data,StepTolerance_Data)
%% This is an auto generated MATLAB file from Optimization Tool.
%% Start with the default options
options = optimoptions('fminunc');
%% Modify options setting
options = optimoptions(options,'Display', 'off');
options = optimoptions(options,'OptimalityTolerance', OptimalityTolerance_Data);
options = optimoptions(options,'FunctionTolerance', OptimalityTolerance_Data);
options = optimoptions(options,'StepTolerance', StepTolerance_Data);
options = optimoptions(options,'PlotFcn', @optimplotfval);
options = optimoptions(options,'Algorithm', 'quasi-newton');
options = optimoptions(options,'SpecifyObjectiveGradient', true);
options = optimoptions(options,'Hessian', 'off');
[x,fval,exitflag,output,grad,hessian] = fminunc(@rosenboth,x0,options);
end

2 comentarios

I plotted yuor function
Is it possible that it doesn't have minimum?
No, there shoukd be one. I’m also chcecking it with fminsearch and it works and shows the minimum at [1.5;-0.5]

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 Respuesta aceptada

Please run with the CheckGradients option set to true. I think that you will find that you did not calculate the derivatives correctly.
Alan Weiss
MATLAB mathematical toolbox documentation

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Versión

R2020a

Preguntada:

el 30 de Abr. de 2020

Comentada:

el 2 de Mayo de 2020

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