Linearization and Sensitivity Models of the Newton-Euler Dynamic Robot Model

Author:

Murray J. J.1,Neuman C. P.1

Affiliation:

1. Department of Electrical and Computer Engineering, Carnegie-Mellon University, Pittsburgh, Pa.

Abstract

Within the framework of the Newton-Euler formulation of robot dynamics, linearized and trajectory sensitivity models are constructed about a nominal trajectory. The approach illustrates the property that linearization of the O(N) recursive Newton-Euler formulation leads to O(N) recursive algorithms. These algorithms are conceived for simulation, parameter identification, and real-time control applications which require the numerical evaluation of the linearized or trajectory sensitivity models. The O(N) linearized recursive algorithms complement their O(N5) linearized Lagrange (Lagrange-Euler) counterparts which are conceived for physical insight, and manipulator and controller design.

Publisher

ASME International

Subject

Computer Science Applications,Mechanical Engineering,Instrumentation,Information Systems,Control and Systems Engineering

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1. Enhancement of Path Tracking Accuracy for Physically Coupled Industrial Robots by Hybrid Position-Torque Compensation;2023 European Control Conference (ECC);2023-06-13

2. The Dynamics of Open Loop Flexible Robots System Base on Efficient Recursive Method;2009 International Conference on Measuring Technology and Mechatronics Automation;2009

3. Optimal Control of Rigid-Link Manipulators by Indirect Methods;GAMM-Mitteilungen;2008-03

4. A Recursive Multibody Dynamics and Sensitivity Algorithm for Branched Kinematic Chains;Journal of Dynamic Systems, Measurement, and Control;2000-07-10

5. Minimum-Effort Motions for Open-Chain Manipulators with Task-Dependent End-Effector Constraints;The International Journal of Robotics Research;1999-02

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