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Exponential Coordinates in Robotics | Fundamentals of Robotics | Lesson 9
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Fundamentals of Robotics Course - Exponential Coordinates in Robotics | Fundamentals of Robotics | Lesson 9

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  • 6 hours of video
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🌟 Contents 🌟 πŸ’Ž (00:00​​) Introduction πŸ’Ž (02:04​​) Exponential Coordinate Representation of Orientation πŸ’Ž (02:53​​) Interpretations for the Exponential Coordinate Representation for a Rotation Matrix πŸ’Ž (03:10​​) Demo for the first Interpretation for the Exponential Coordinate Representation for a Rotation Matrix πŸ’Ž (03:47​​) The second Interpretation for the Exponential Coordinate Representation for a Rotation Matrix πŸ’Ž (04:26​​) The third Interpretation for the Exponential Coordinate Representation for a Rotation Matrix πŸ’Ž (05:17​​) Some Notes from Linear Differential Equation Theory πŸ’Ž (07:50​​) The Analogy between the Exponential Coordinates of Orientation and the Linear Differential Equations πŸ’Ž (10:38​​) Physical Demonstration of the Tangent Velocity in Circular Motion πŸ’Ž (11:17​​) Definition of Cross Product between Two Vectors πŸ’Ž (17:24​​) Matrix Logarithm of Rotations πŸ’Ž (23:50​​) Example for Matrix Logarithm of Rotations with demo πŸ’Ž (26:22​​) Demonstration: The Orientation of a Two Degrees of Freedom Robot Wrist In this lesson, we will focus on one of the ways to explicitly represent the space of orientations, namely the exponential coordinates representation. Be sure to also watch other lessons on Fundamentals of Robotics gathered into a playlist for your convenience as some of the lessons are prerequisites for this lesson. References: πŸ“˜ Textbooks: Modern Robotics: Mechanics, Planning, and Control by Frank Park and Kevin Lynch A Mathematical Introduction to Robotic Manipulation by Murray, Lee, and Sastry πŸ’² If you enjoyed this video, please consider contributing to help us with our mission of making Robotics and Mechatronics available for everyone. We sincerely thank you for your generous contribution (you can do this by the Thanks button under the video). ©️ Tutorials and learning material are proprietary to Mecharithm, but sampling is permitted with proper attribution to the main source. #roboticsolutions #robotics #roboticsengineering #roboticslearning #roboticsschool #roboticsstudent #roboticsclass #roboticseducation #mechatronics #mechatronicsengineering #mechatronicstudent #roboticseducationcentre #robot #robots #robotech #robotdesign #rotation #orientation #configuration #rotationmatrices #ExponentialCoordinate #angularvelocity #circularmotion #tangentvelocity #scararobot #saladspinner #crossproduct #robotwrist #degreesoffreedom

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