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Geometry Notes
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##Use Euler angle to represent direction cosine matrix | |
$C_b^n = \left[ | |
\begin{array}{clcr} | |
cos\theta cos\psi & -cos\phi sin\psi+sin\phi sin\theta cos\psi & sin\phi sin\psi + cos\phi sin\theta cos\psi\\ | |
cos\theta sin\psi & cos\phi cos\psi+sin\phi sin\theta cos\psi & -sin\phi cos\psi + cos\phi sin\theta sin\psi\\ | |
-sin\theta & sin\phi cos\theta & cos\phi cos\theta | |
\end{array} | |
\right]$ | |
``` | |
void Transformer::lookupTransform ( const std::string & target_frame, | |
const std::string & source_frame, | |
const ros::Time & time, | |
StampedTransform & transform | |
) | |
``` | |
$$P^{target}=T^{target}_{source}*P^{source}$$ |
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