Affine Transformation Matrix1
Affine transformation matrix for one-dimensional Euclidean vectors.
Properties
Functions
Computes the determinant of the affine transformation matrix. In one-dimensional space, the determinant is simply the scaling factor (m00).
Tests if two affine transformation matrices are approximately equal.
Get the inverse of this transformation.
Checks if the transformation preserves the orientation of points. For example: In 3D space, a translation preserves orientation, while a reflection does not.
Scales the transformation matrix by a given vector.
Scales the transformation matrix by a given factor.
Multiplies two affine transformation matrices. In one-dimensional space, this is a simple multiplication of the scaling factors and an addition of the translation factors.
Converts the transformation matrix to an array representation. The array is structured in row-major order.
Translates the transformation matrix by a given vector.
Translates the transformation matrix by a given distance.