Why won't the tf command work for my function?
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I'm currently trying to make a transfer function which should look something like this when completed:

and I have been given these parameters
k=kl=(2*pi*nf)^2 (where nf=1 or 1000) mp=3.5 m=1.25*mp and Ig=1 l=0.6
However, the tf command will not allow me to put zeros at the end to make my last term in the den s^2. Everytime I run it, it will get to the line where I try to use the tf command and run forever. Here is my code:
fnl=1; kl=(2*pi*fnl)^2;
num2=[(-2*l*mp*m^2-2*l*mp^2*m)*s^2 0*s -2*l*mp*(m*k+mp*k-k)]
den2=[m*(m+mp)^2*(4*Ig+l^2*mp)*s^4 0*s^3 k*(m+mp)^2*(4*Ig+l^2*mp)*s^2 0*s 0]
num2s=subs(num2,[k mp m Ig l],[kl 3.5 1.25*3.5 1 0.6])
den2s=subs(den2,[k mp m Ig l],[kl 3.5 1.25*3.5 1 0.6])
TF_theta=tf(num2s,den2s)
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回答 (1 件)
Walter Roberson
2022 年 12 月 4 日
編集済み: Walter Roberson
2022 年 12 月 4 日
tf() can never accept symbolic values.
Also the arrays you constructed included s to powers, but tf expects just vectors of numeric coefficients.
syms k mp m Ig l s
nf = 1;
kl = (2*pi*nf)^2;
%mp = 3.5;
%m = 1.25 * mp;
%Ig = 1;
%l=0.6;
syms s
fnl=1; kl=(2*pi*fnl)^2;
num2=[(-2*l*mp*m^2-2*l*mp^2*m)*s^2 0*s -2*l*mp*(m*k+mp*k-k)]
den2=[m*(m+mp)^2*(4*Ig+l^2*mp)*s^4 0*s^3 k*(m+mp)^2*(4*Ig+l^2*mp)*s^2 0*s 0]
num2s=subs(num2,[k mp m Ig l],[kl 3.5 1.25*3.5 1 0.6])
den2s=subs(den2,[k mp m Ig l],[kl 3.5 1.25*3.5 1 0.6])
TF_theta = tf( double(subs(num2s,s,1)), double(subs(den2s,s,1)))
3 件のコメント
Walter Roberson
2022 年 12 月 4 日
For other people who might be reading:
if you have an expression involving constant times a variable to a power, and you want to extract the constant without the variable, then one of the easiest ways is to substitute 1 for the variable -- 1 to any power gives 1, so effectively the variable vanishes. Then you double() the result because tf() needs double.
In the restricted case that the expression is a scalar, you could use double(coeffs(num2s)) instead of double(subs(num2s),s,1) . However that will not work for vectors of values, so you would need to use somethng like arrayfun(@(X) double(coeffs(X)), num2s) which is longer than just double(subs(num2s,s,1))
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