Error using sym/coeffs. First argument must be a scalar.

syms q1(t) q2(t) q3(t) q4(t) q5(t) q6(t) q1_hiz(t) q2_hiz(t) q3_hiz(t) q4_hiz(t) q5_hiz(t) q6_hiz(t) q1_ivme(t) q2_ivme(t) q3_ivme(t) q4_ivme(t) q5_ivme(t) q6_ivme(t) t
After various transactions, i get for example that equation:
VG1_O =
-0.4250*cos(q1(t))*q1_hiz(t)
-0.4250*sin(q1(t))*q1_hiz(t)
0
When i take the coefficients of that matrix as q2_hiz(t); it is expected that solution will be 0 however the solution is like this:
ff=coeffs(VG1_O(1,1),[q2_hiz(t)]);
ff=
-0.4250*cos(q1(t))*q1_hiz(t)
How can i solve this problem?

 Akzeptierte Antwort

Torsten
Torsten am 12 Jan. 2023
Bearbeitet: Torsten am 12 Jan. 2023

0 Stimmen

My guess is that VG1_0(1,1) is interpreted as a polynomial in the variable q2_hiz(t).
Since your expression does not contain q2_hiz(t), -0.4250*cos(q1(t))*q1_hiz(t) is the constant term of the polynomial
-0.4250*cos(q1(t))*q1_hiz(t) + 0*q2_hiz(t) + 0*q2_hiz(t)^2 + ...
and is thus returned by "coeffs".

5 Kommentare

Mustafa Duran
Mustafa Duran am 12 Jan. 2023
Bearbeitet: Mustafa Duran am 12 Jan. 2023
Thanks, I understand now. Is there any tool that do what i want correctly?
Since I don't understand what you want, I cannot give advice.
Maybe you want to use "diff" ?
syms t q1(t) q1_hiz(t) q2_hiz(t)
expr = -0.4250*cos(q1(t))*q1_hiz(t);
ff = diff(expr,q2_hiz(t))
ff = 
0
I just want to when i ask MATLAB for what is the coefficient of q2_hiz(t) or q3_hiz(t) in expr; it must give me 0.
That's what the diff command does - if a variable does not appear in an expression, the derivative with respect to this variable is 0. And if you want the coefficient of q1_hiz(t), the command will give you -0.4250*cos(q1(t)).
syms t q1(t) q1_hiz(t) q2_hiz(t) q3_hiz(t)
expr = -0.4250*cos(q1(t))*q1_hiz(t);
ff1 = diff(expr,q1_hiz(t))
ff1 = 
ff2 = diff(expr,q2_hiz(t))
ff2 = 
0
ff3 = diff(expr,q3_hiz(t))
ff3 = 
0
Mustafa Duran
Mustafa Duran am 12 Jan. 2023
Bearbeitet: Mustafa Duran am 12 Jan. 2023
You're right. Solution is so basic however i didn't think it is that much simple even if i know derivative. Sometimes it is better to take opinions of others. Thanks so much for responding my questions.

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