1. Identification of the manipulator stiffness model parameters in industrial environment
- Author
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Stéphane Caro, Benoit Furet, Anatol Pashkevich, Alexandr Klimchik, Mines Nantes (Mines Nantes), Institut de Recherche en Communications et en Cybernétique de Nantes (IRCCyN), Mines Nantes (Mines Nantes)-École Centrale de Nantes (ECN)-Ecole Polytechnique de l'Université de Nantes (EPUN), and Université de Nantes (UN)-Université de Nantes (UN)-PRES Université Nantes Angers Le Mans (UNAM)-Centre National de la Recherche Scientifique (CNRS)
- Subjects
0209 industrial biotechnology ,Mathematical optimization ,Robot calibration ,Rank (linear algebra) ,stiffness modeling ,Heuristic (computer science) ,Calibration (statistics) ,Bioengineering ,02 engineering and technology ,robot calibration ,law.invention ,Computer Science::Robotics ,Industrial robot ,[SPI]Engineering Sciences [physics] ,020901 industrial engineering & automation ,0203 mechanical engineering ,law ,Control theory ,elastostatic identification ,parameter identifiability ,Mathematics ,Stiffness matrix ,Mechanical Engineering ,Statistical model ,parameter-to-noise ratio ,Computer Science Applications ,020303 mechanical engineering & transports ,Mechanics of Materials ,stiffness modelling ,Identifiability - Abstract
International audience; The paper addresses a problem of robotic manipulator calibration in real industrial environment. The main contributions are in the area of the elastostatic parameter identification. In contrast to other works the considered approach takes into account the elastic properties of both links and joints. Particular attention is paid to the practical identifiability of the model parameters, which completely differs from the theoretical one that relies on the rank of the observation matrix only, without taking into account essential differences in the model parameter magnitudes and the measurement noise impact. This problem is relatively new in robotics and essentially differs from that arising in geometrical calibration. To solve the problem, physical algebraic and statistical model reduction methods are proposed. They are based on the stiffness matrix sparseness taking into account the physical properties of the manipulator elements, structure of the observation matrix and also on the heuristic selection of the practically non-identifiable parameters that employ numerical analyses of the parameter estimates. The advantages of the developed approach are illustrated by an application example that deals with the elastostatic calibration of an industrial robot in a real industrial environment.
- Published
- 2015
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