rotation matrix with Euler angles(peter corke 'robotics tool box')
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SUNGWOON YOON
el 26 de Mzo. de 2020
Comentada: Ameer Hamza
el 30 de Mzo. de 2020
I have some question about different answer from me to professor (I'm student and i just follow professor's source)
My answer is
eul2r(10, 0, 30)
ans=-0.6669 -0.7451 0
0.7451 -0.6669 0
0 0 1.
My professor is
eul2r(10, 0, 30)
ans=0 -0.3420 0.9397
0 0.9397 0.3420
-1 0 0
what's wrong of me... pleae let me know
4 comentarios
Ameer Hamza
el 26 de Mzo. de 2020
As far as I can see, your code and the professor's code are not same

Respuesta aceptada
Ameer Hamza
el 27 de Mzo. de 2020
Editada: Ameer Hamza
el 27 de Mzo. de 2020
You code is correct. You can also verify your own answer using MATLAB's builtin function. Note that these functions take input in radians.
x1 = eul2r(10, 20, 30);
x2 = eul2rotm([10,20,30], 'ZYZ');
Result:
>> x1
x1 =
-0.5903 -0.2544 -0.7660
0.7948 -0.3488 -0.4967
-0.1408 -0.9020 0.4081
>> x2
x2 =
-0.5903 -0.2544 -0.7660
0.7948 -0.3488 -0.4967
-0.1408 -0.9020 0.4081
You professor is getting that answer, either because he is using an older version of the toolbox which takes input in degrees or he has modified the function definition itself by commenting out the following condition
% optionally convert from degrees
% if opt.deg % <---- maybe the professor commented this condition
d2r = pi/180.0;
phi = phi * d2r;
theta = theta * d2r;
psi = psi * d2r;
% end
You will get his answer if you convert the input from degress to radians
eul2r(deg2rad(10), deg2rad(20), deg2rad(30))
ans =
0.7146 -0.6131 0.3368
0.6337 0.7713 0.0594
-0.2962 0.1710 0.9397
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