Curve fitting using a equation that involves a integral that isnt possible to solve analytically?
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Hello there,
I'm trying from 2 days to curve fit some data that I have using this equation
f = @(x) ((x.^4) .* exp(x)) ./((exp(x)-1).^2);
gama*x + 9*R*((x/a)^3)*quad(f,0,a/x);
Here x is independent variable and a is unknown, gama is known. I tried the following procedure with the most success.
function C=myquad(a,T)
C = zeros(size(T));
gama = 20 * 1e-3;
R = 8.314;
f = @(x) ((x.^4) .* exp(x)) ./((exp(x)-1).^2);
for n = 1:length(T)
C(n) = gama*T(n) + 9*R*((T(n)/a)^3)*quad(f,0,a/T(n));
end
>>fit(T_0,C_0,fittype('myquad(a,x)'));
It returned following error
??? NaN computed by model function, fitting cannot continue. Try using or tightening upper and lower bounds on coefficients.
Error in ==> fit at 443 errstr = handleerr( errid, errmsg, suppresserr );
No idea what to do. Please guide..
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Réponse acceptée
Sean de Wolski
le 8 Juil 2011
dbstop if error
then inspect the variables being fed into your function. A good place to start at least.
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