I have constructed a script in FME which calculates the position and rotation of the camera along a track "railroad track". I use math when I write my script so no standard functions. The software does automated interpolation between the cameras with the input (x,y,z) and Q(w,x,y,z).
But i get a strange result when i apply the script and the camera draws hard twoards Z when going into a curve. Anyone got the same result when working with camera animations? Video of my problem: Video of problem
The variables I have are Cameras (x,y,z) from the track, and the starting Quternion (w,x,y,z).The camera path simplyfied in a simple picture
My metod is:
1) Normalized V (Vx,Vy,Vz) is Camera 1 (x,y,z) to Camera 2 (x,y,z) Normalized P (Px,Py,Pz) is Camera 3 (x,y,z) to Camera 4 (x,y,z)
2) Cos Theta = V.P/|V|*|P|
3) Sin(Theta/2)
4) Normalize VxP
And then just apply it to standard form. Easy enough... The result is confirmed in Quternion calculation software for unit vectors.
// RotationAngle is in radians
x = RotationAxis.x * sin(RotationAngle / 2)
y = RotationAxis.y * sin(RotationAngle / 2)
z = RotationAxis.z * sin(RotationAngle / 2)
w = cos(RotationAngle / 2)
Then I just Multiply q2 * q1 == Qnew to cumulate the two rotations.
The new camera will be Camera 2(x,y,z) and Qnew(w,x,y,z). Any tips?
$\endgroup$ 2 Reset to default
