A Recursive Lie-Group Formulation for the Second-Order Time Derivatives of the Inverse Dynamics of Parallel Kinematic Manipulators
Author:
Affiliation:
1. Institute of Robotics, Johannes Kepler University Linz, Linz, Austria
2. Robotics Innovation Center, DFKI GmbH, Bremen, Germany
Funder
LCM K2 Center
Symbiotic Mechatronics within the Austrian COMET-K2 Program
DLR
German BMBF
VeryHuman Project
Publisher
Institute of Electrical and Electronics Engineers (IEEE)
Subject
Artificial Intelligence,Control and Optimization,Computer Science Applications,Computer Vision and Pattern Recognition,Mechanical Engineering,Human-Computer Interaction,Biomedical Engineering,Control and Systems Engineering
Link
http://xplorestaging.ieee.org/ielx7/7083369/10102643/10101821.pdf?arnumber=10101821
Reference42 articles.
1. Recursive second-order inverse dynamics for serial manipulators
2. The Formulation of Dynamical Equations of Holonomic Mechanical Systems Using a Natural Orthogonal Complement
3. Evaluation of Generalized Force Derivatives by Means of a Recursive Newton–Euler Approach
4. Rigid Body Dynamics Algorithms
5. A Lie Group Formulation of Robot Dynamics
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1. Recurrent neural network for trajectory tracking control of manipulator with unknown mass matrix;Frontiers in Neurorobotics;2024-08-19
2. A Numerical Approximation Approach for Deriving Computational Efficient Inverse Dynamics of 6-DOF Parallel Robots Based on Principle of Virtual Work;IEEE Robotics and Automation Letters;2024-06
3. Kinematic jerk and jounce for multibody dynamics with joint constraints;Mechanism and Machine Theory;2024-06
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