- Do some pre-analysis and find a subspace of values for the parameters theta that implies these bounds on z.
- Choose f() to be of a form that is innately and globally bounded, e.g., z=arctan(g(x,y;theta))/pi + 0.5. This is the most common approach when f(x,y,theta) must satisfy bounds over a continuum of x and y.
- Use fmincon() or ga() instead of fit(). You can define any constraints you want in those solvers, in particular 0<=f(x,y; theta)<=1. The problem is that this constraint will often correspond to disjoint, non-connected regions in the feasible parameter space theta. It can be hard for the solvers to find global minima over non-connected feasible sets.
Fitting and imposing certain range in variables
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I am trying to fit surface data z=f(x,y) to a function with several parameters using the "fit" function of Matlab.
The resulting function must accomplish that 0<z<1 for the range 0<x<1 at any y. Is it possible to apply it? I have only seen the possibility to impose a range for the parameters, but not the variables.
Thank you!
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Matt J
2018년 7월 24일
편집: Matt J
2018년 7월 24일
No, it is not possible to apply that requirement directly through the fit() function. There are perhaps 3 possible approaches you can take,
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