In this video we discuss how to properly deal with coordinate frames that are both rotated and translated from one another. We develop a homogeneous transformation matrix which combines a standard rotation matrix with a translation. This matrix can be used to relate the pose of a system in one frame to the pose in the other frame. Topics and Timestamps:
0:03 – Introduction
1:24 – Development of homogeneous transformation in 2D
27:08 – Example
41:15 – Composite/successive transformations
59:35 – Extension to 3D
References:
-Expressing Vectors in Different Frames Using Rotation Matrices (
- Euler Angles and the Euler Rotation Sequence (
All Flight Mechanics videos in a single playlist (
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