Transform from frame B to frame F, but with the internal representation inverted.  
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|   | InverseTransform_ () | 
|   | Default constructor produces an identity transform.  More...
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|   | operator Transform_< P > () const | 
|   | Implicit conversion from InverseTransform_ to Transform_.  More...
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| InverseTransform_ &  | operator= (const Transform_< P > &X) | 
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| const Transform_< P > &  | invert () const | 
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| Transform_< P > &  | updInvert () | 
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| const Transform_< P > &  | operator~ () const | 
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| Transform_< P > &  | operator~ () | 
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| Transform_< P >  | compose (const Transform_< P > &X_FY) const | 
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| Transform_< P >  | compose (const InverseTransform_< P > &X_FY) const | 
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| Vec< 3, P >  | xformFrameVecToBase (const Vec< 3, P > &vF) const | 
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| Vec< 3, P >  | xformBaseVecToFrame (const Vec< 3, P > &vB) const | 
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| Vec< 3, P >  | shiftFrameStationToBase (const Vec< 3, P > &sF) const | 
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| Vec< 3, P >  | shiftBaseStationToFrame (const Vec< 3, P > &sB) const | 
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| const InverseRotation_< P > &  | R () const | 
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| InverseRotation_< P > &  | updR () | 
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| const InverseRotation_< P >::ColType &  | x () const | 
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| const InverseRotation_< P >::ColType &  | y () const | 
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| const InverseRotation_< P >::ColType &  | z () const | 
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| const Rotation_< P > &  | RInv () const | 
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| Rotation_< P > &  | updRInv () | 
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| Vec< 3, P >  | p () const | 
|   | Calculate the actual translation vector at a cost of 18 flops.  More...
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| void  | setP (const Vec< 3, P > &p_BF) | 
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| const Vec< 3, P > &  | pInv () const | 
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| void  | setPInv (const Vec< 3, P > &p) | 
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| Mat< 3, 4, P >  | toMat34 () const | 
|   | For compatibility with Transform_.  More...
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| Mat< 4, 4, P >  | toMat44 () const | 
|   | Return the equivalent 4x4 transformation matrix.  More...
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| Vec< 3, P >  | T () const | 
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template<class P>
class SimTK::InverseTransform_< P >
Transform from frame B to frame F, but with the internal representation inverted. 
That is, we store R*,p* here but the transform this represents is 
            B F    [       |   ]
     X_BF =  X   = [   R   | p ]   where R=~(R*), p = - ~(R*)(p*).
                   [.......|...]
                   [ 0 0 0   1 ]