rotation matrices造句
例句與造句
- The rotation matrices have therefore 6 out of 16 independent components.
- Some other similarities and differences between the boost and rotation matrices include:
- The product of two complex rotation matrices are given by:
- A series of translation, scaling, and rotation matrices can logically describe most transformations.
- It can be introduced from rotation matrices.
- It's difficult to find rotation matrices in a sentence. 用rotation matrices造句挺難的
- where the matrices are 2-by-2 rotation matrices in orthogonal planes of rotation.
- Quaternions find uses in both rotation matrices, or as an alternative to them, depending on the application.
- Rotation matrices have a determinant of + 1, and reflection matrices have a determinant of " 1.
- For a real-valued function of three or more real variables, this expression extends easily using appropriate rotation matrices.
- Multiplication of rotation matrices is homomorphic to multiplication of quaternions, and multiplication by a unit quaternion rotates the unit sphere.
- Components of the vector can be calculated as derivatives of the parameters defining the moving frames ( Euler angles or rotation matrices ).
- The product of two rotation matrices is a rotation matrix, and the product of two reflection matrices is also a rotation matrix.
- They are not rotation matrices, but a transformation that represents a Euclidean rotation has a rotation matrix in the upper left corner.
- With these rules, these matrices do not satisfy all the same properties as ordinary finite rotation matrices under the usual treatment of infinitesimals.
- Rotation matrices also provide a means of numerically representing an arbitrary rotation of the axes about the origin, without appealing to angular specification.
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