libogre-1.9-dev 1.9.0+dfsg1-1 / usr / include / OGRE / OgreDualQuaternion.h

/*
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    (Object-oriented Graphics Rendering Engine)
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*/

#ifndef __DualQuaternion_H__
#define __DualQuaternion_H__

#include "OgrePrerequisites.h"
#include "OgreMath.h"

namespace Ogre {

	/** \addtogroup Core
	*  @{
	*/
	/** \addtogroup Math
	*  @{
	*/
	/** Implementation of a dual quaternion, i.e. a rotation around an axis and a translation.
	    This implementation may note be appropriate as a general implementation, but is intended for use with
	    dual quaternion skinning.
	*/
	class _OgreExport DualQuaternion
	{
	public:
		/// Default constructor, initializes to identity rotation (aka 0°), and zero translation (0,0,0)
		inline DualQuaternion ()
			: w(1), x(0), y(0), z(0), dw(1), dx(0), dy(0), dz(0)
		{
		}
		
		/// Construct from an explicit list of values
		inline DualQuaternion (Real fW, Real fX, Real fY, Real fZ, 
				Real fdW, Real fdX, Real fdY, Real fdZ)
			: w(fW), x(fX), y(fY), z(fZ), dw(fdW), dx(fdX), dy(fdY), dz(fdZ)
		{
		}
        
		/// Construct a dual quaternion from a transformation matrix
		inline DualQuaternion(const Matrix4& rot)
		{
			this->fromTransformationMatrix(rot);
		}
		
		/// Construct a dual quaternion from a unit quaternion and a translation vector
		inline DualQuaternion(const Quaternion& q, const Vector3& trans)
		{
			this->fromRotationTranslation(q, trans);
		}
		
		/// Construct a dual quaternion from 8 manual w/x/y/z/dw/dx/dy/dz values
		inline DualQuaternion(Real* valptr)
		{
			memcpy(&w, valptr, sizeof(Real)*8);
		}

		/// Array accessor operator
		inline Real operator [] ( const size_t i ) const
		{
			assert( i < 8 );

			return *(&w+i);
		}

		/// Array accessor operator
		inline Real& operator [] ( const size_t i )
		{
			assert( i < 8 );

			return *(&w+i);
		}
		
		inline DualQuaternion& operator= (const DualQuaternion& rkQ)
		{
			w = rkQ.w;
			x = rkQ.x;
			y = rkQ.y;
			z = rkQ.z;
			dw = rkQ.dw;
			dx = rkQ.dx;
			dy = rkQ.dy;
			dz = rkQ.dz;
			
			return *this;
		}

		inline bool operator== (const DualQuaternion& rhs) const
		{
			return (rhs.w == w) && (rhs.x == x) && (rhs.y == y) && (rhs.z == z) && 
				(rhs.dw == dw) && (rhs.dx == dx) && (rhs.dy == dy) && (rhs.dz == dz);
		}

		inline bool operator!= (const DualQuaternion& rhs) const
		{
			return !operator==(rhs);
		}

		/// Pointer accessor for direct copying
		inline Real* ptr()
		{
			return &w;
		}

		/// Pointer accessor for direct copying
		inline const Real* ptr() const
		{
			return &w;
		}
		
		/// Exchange the contents of this dual quaternion with another. 
		inline void swap(DualQuaternion& other)
		{
			std::swap(w, other.w);
			std::swap(x, other.x);
			std::swap(y, other.y);
			std::swap(z, other.z);
			std::swap(dw, other.dw);
			std::swap(dx, other.dx);
			std::swap(dy, other.dy);
			std::swap(dz, other.dz);
		}
		
		/// Check whether this dual quaternion contains valid values
		inline bool isNaN() const
		{
			return Math::isNaN(w) || Math::isNaN(x) || Math::isNaN(y) || Math::isNaN(z) ||  
				Math::isNaN(dw) || Math::isNaN(dx) || Math::isNaN(dy) || Math::isNaN(dz);
		}

		/// Construct a dual quaternion from a rotation described by a Quaternion and a translation described by a Vector3
		void fromRotationTranslation (const Quaternion& q, const Vector3& trans);
		
		/// Convert a dual quaternion into its two components, a Quaternion representing the rotation and a Vector3 representing the translation
		void toRotationTranslation (Quaternion& q, Vector3& translation) const;

		/// Construct a dual quaternion from a 4x4 transformation matrix
		void fromTransformationMatrix (const Matrix4& kTrans);
		
		/// Convert a dual quaternion to a 4x4 transformation matrix
		void toTransformationMatrix (Matrix4& kTrans) const;

		Real w, x, y, z, dw, dx, dy, dz;

		/** 
		Function for writing to a stream. Outputs "DualQuaternion(w, x, y, z, dw, dx, dy, dz)" with w, x, y, z, dw, dx, dy, dz
		being the member values of the dual quaternion.
		*/
		inline _OgreExport friend std::ostream& operator <<
		( std::ostream& o, const DualQuaternion& q )
		{
			o << "DualQuaternion(" << q.w << ", " << q.x << ", " << q.y << ", " << q.z << ", " << q.dw << ", " << q.dx << ", " << q.dy << ", " << q.dz << ")";
			return o;
		}
	};
	/** @} */
	/** @} */

}

#endif