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For a floating joint, q is a 7-dim vector, while dq and ddq are both 6-dim vectors. I noticed that, the ddq_dq calculate by computeConstraintDynamicsDerivatives function is a 6-by-6 matrix. I was wondering if the attitude-related part in dq_ddq is the exact derivative for unit quaternion, or you transform it to Euler angles or other 3-params representation implicitly. |
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For unit quaternions, the |
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For unit quaternions, the$\partial q$ is not directly related to the parametrization of the orientation but corresponds to a small increment on the tangent space of rotations, meaning $R(q+\partial q) = R(q)\text{exp}(\partial q)$