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Commit Graph

Author	SHA1	Message	Date
Vladimír Vondruš	9dbd8c9356	Math: renamed Quaternion::rotateVector() to transformVector(). Now it is consistent with Matrix and can be easily used in templates.	13 years ago
Vladimír Vondruš	3cbeb43078	Cleaned up includes.	13 years ago
Vladimír Vondruš	c293630c7c	Math: using Rad for Quaternion and DualQuaternion functions.	13 years ago
Vladimír Vondruš	5b1463fa0c	Math: test constexpr methods on DualQuaternion.	13 years ago
Vladimír Vondruš	227517ff89	Math: added DualQuaternion::transformPoint().	13 years ago
Vladimír Vondruš	7e0d8d119f	Math: ability to normalize DualQuaternion. Also hope that this is proper implementation.	13 years ago
Vladimír Vondruš	12c786c408	Math: renamed DualQuaternion::norm() to length(), added lengthSquared(). Hopefully this is properly implemented and properly named. On the other hand, having length everywhere (vectors, quaternions, complex numbers) and norm only at one place is inconsistent.	13 years ago
Vladimír Vondruš	83346ce023	Math: converting DualQuaternion to matrix. Also updated and simplified Quaternion to matrix test.	13 years ago
Vladimír Vondruš	07c0c4d845	Math: added tests for composed dual quaternion parts. To be sure everything is implemented properly.	13 years ago
Vladimír Vondruš	a49bb0d718	Math: convenience functions for transforming vectors with matrices. It's now possible to conveniently transform 2D vectors and points with 3x3 matrices and 3D vectors/points with 4x4 matrices. Previous most low-level solution: Matrix4 m; Vector3 v; Vector3 a = (mVector4(v, 1.0f)).xyz(); Vector4 b = (mVector4(v, 0.0f)).xyz(); Another, more generalized solution for points was with Point2D/Point3D, adding a lot of confusion (what is that class and what does .vector()?): Vector3 a = (mPoint3D(v)).vector(); And the worst solution was with generic 2D/3D code (WTF!): auto a = (mtypename DimensionTraits::PointType(v)).vector(); Now it is just this, similar for both dimensions: Vector3 a = m.transformPoint(v); Vector3 b = m.transformVector(v); Note that transformation three-component vectors with 3x3 matrices or four-component vectors with 4x4 matrices is easy enough so it doesn't need any special convenience functions whatsoever: Vector3 c = m.rotation()*v;	13 years ago
Vladimír Vondruš	0f554a49f6	Math: convenience function to transform points with DualQuaternion.	13 years ago
Vladimír Vondruš	03ae82b448	Math: creating DualQuaternion from vector.	13 years ago
Vladimír Vondruš	3ad264893e	Math: creating rotation and translation DualQuaternion.	13 years ago
Vladimír Vondruš	5615a4c7f6	Math: initial implementation of DualQuaternion class. Currently practically unusable.	13 years ago

14 Commits (dc5a19f952d13e0d5d21b8a614deee653430a9a9)