Rotation.h File Reference

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Classes
class	SimTK::Rotation_< P >
	The Rotation class is a Mat33 that guarantees that the matrix can be interpreted as a legitimate 3x3 rotation matrix giving the relative orientation of two right-handed, orthogonal, unit vector bases. More...
class	SimTK::InverseRotation_< P >
	(Advanced) This InverseRotation class is the inverse of a Rotation. More...
class	SimTK::Rotation_< P >
	The Rotation class is a Mat33 that guarantees that the matrix can be interpreted as a legitimate 3x3 rotation matrix giving the relative orientation of two right-handed, orthogonal, unit vector bases. More...
class	SimTK::InverseRotation_< P >
	(Advanced) This InverseRotation class is the inverse of a Rotation. More...

Namespaces
	SimTK
	This is the top-level SimTK namespace into which all SimTK names are placed to avoid collision with other symbols.

Typedefs
typedef Rotation_< Real >	SimTK::Rotation
typedef Rotation_< float >	SimTK::fRotation
typedef Rotation_< double >	SimTK::dRotation
typedef InverseRotation_< Real >	SimTK::InverseRotation
typedef InverseRotation_< float >	SimTK::fInverseRotation
typedef InverseRotation_< double >	SimTK::dInverseRotation

Enumerations
enum	SimTK::BodyOrSpaceType {   SimTK::BodyRotationSequence =0,   SimTK::SpaceRotationSequence =1 }

Functions
template<class P >
std::ostream &	SimTK::operator<< (std::ostream &, const Rotation_< P > &)
	Write a Rotation matrix to an output stream by writing out its underlying Mat33. More...
template<class P >
std::ostream &	SimTK::operator<< (std::ostream &, const InverseRotation_< P > &)
	Write an InverseRotation matrix to an output stream by writing out its underlying Mat33. More...
template<class P , int S>
UnitVec< P, 1 >	SimTK::operator* (const Rotation_< P > &R, const UnitVec< P, S > &v)
	Rotating a unit vector leaves it unit length, saving us from having to perform an expensive normalization. More...
template<class P , int S>
UnitRow< P, 1 >	SimTK::operator* (const UnitRow< P, S > &r, const Rotation_< P > &R)
	Rotating a unit vector leaves it unit length, saving us from having to perform an expensive normalization. More...
template<class P , int S>
UnitVec< P, 1 >	SimTK::operator* (const InverseRotation_< P > &R, const UnitVec< P, S > &v)
	Rotating a unit vector leaves it unit length, saving us from having to perform an expensive normalization. More...
template<class P , int S>
UnitRow< P, 1 >	SimTK::operator* (const UnitRow< P, S > &r, const InverseRotation_< P > &R)
	Rotating a unit vector leaves it unit length, saving us from having to perform an expensive normalization. More...
template<class P >
Rotation_< P >	SimTK::operator* (const Rotation_< P > &R1, const Rotation_< P > &R2)
	Composition of Rotation matrices via operator*. More...
template<class P >
Rotation_< P >	SimTK::operator* (const Rotation_< P > &R1, const InverseRotation_< P > &R2)
	Composition of Rotation matrices via operator*. More...
template<class P >
Rotation_< P >	SimTK::operator* (const InverseRotation_< P > &R1, const Rotation_< P > &R2)
	Composition of Rotation matrices via operator*. More...
template<class P >
Rotation_< P >	SimTK::operator* (const InverseRotation_< P > &R1, const InverseRotation_< P > &R2)
	Composition of Rotation matrices via operator*. More...
template<class P >
Rotation_< P >	SimTK::operator/ (const Rotation_< P > &R1, const Rotation_< P > &R2)
	Composition of a Rotation matrix and the inverse of another Rotation via operator/, that is R1/R2 == R1*(~R2). More...
template<class P >
Rotation_< P >	SimTK::operator/ (const Rotation_< P > &R1, const InverseRotation &R2)
	Composition of a Rotation matrix and the inverse of another Rotation via operator/, that is R1/R2 == R1*(~R2). More...
template<class P >
Rotation_< P >	SimTK::operator/ (const InverseRotation_< P > &R1, const Rotation_< P > &R2)
	Composition of a Rotation matrix and the inverse of another Rotation via operator/, that is R1/R2 == R1*(~R2). More...
template<class P >
Rotation_< P >	SimTK::operator/ (const InverseRotation_< P > &R1, const InverseRotation_< P > &R2)
	Composition of a Rotation matrix and the inverse of another Rotation via operator/, that is R1/R2 == R1*(~R2). More...