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Home/ Questions/Q 3488278
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Editorial Team
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Editorial Team
Asked: May 18, 20262026-05-18T11:15:05+00:00 2026-05-18T11:15:05+00:00

I’m trying to find optimized parameters for a model defined by an implicit function

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I’m trying to find optimized parameters for a model defined by an implicit function to fit a dataset using fsolve and lsqcurvefit. I have defined 3 functions in separate m-files: first one is a definition for the implicit function in 4 parameters to be defined, second one uses fsolve to find the roots of the implicit function defined and the third one uses lsqcurvefit to find optimized values for the four parameters. I naturally need to define good enough initial values for the parameters, but having tried various reasonable combinations, lsqcurvefit always runs for some 20-30 iterations (matlab prints out the vector values calculated with the solution found by fsolve after each iteration) and then prints

No solution found.

fsolve stopped because the problem appears regular as measured by the gradient,
but the vector of function values is not near zero as measured by the
default value of the function tolerance.

<stopping criteria details>

??? Error using ==> lsqcurvefit at 253
Function value and YDATA sizes are incommensurate.

Error in ==> optimointi at 5
z = lsqcurvefit('laske_i',parametrit,V_vektori,I_vektori_mitattu,[],[],options);

I can’t see how “Function value and YDATA sizes are incommensurate.” suddenly, as the iteration first runs for 20-30 times. The values printed after each iteration are pretty much full of zeros (good fit), but the last few ‘explode’ from 0 to 1 (with a coefficient of several powers of ten). Any help on the error appreciated!

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  1. Editorial Team
    Editorial Team
    2026-05-18T11:15:05+00:00Added an answer on May 18, 2026 at 11:15 am

    The error lies in how fsolve works. What actually worked was fsolve, but I had to add a for-loop to make the result of fsolve for each element of the domain vector also a vector. This is why Function value and YDATA really were incommensurate.

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