TY - GEN
T1 - Inverse dynamics calculation method of power wheeled mobile manipulators
AU - Minami, Mamoru
AU - Tomikawa, Hisao
AU - Fujiwara, Naofumi
AU - Kanbara, Katsuhiro
PY - 1993/12/1
Y1 - 1993/12/1
N2 - A manipulator which is able to move freely is effective more than the one fixed on a floor. If the manipulator could operate while it is travelling, the efficiency concerning with the time and energy used for stopping and starting will be raised up more. Equations of motion of the mobile manipulator which is a mobile robot mounted a manipulator have interference terms. As the result of disturbing the motions each other, hand of the manipulator is not able to be controlled to the reference position and orientation in the work frame. Considering the movement of the mobile robot is nonholonomic, the dynamical interferences would be better to be removed. We propose a method to remove the interferences using the Newton-Eular Method, and the simulation experiments show the method is effective.
AB - A manipulator which is able to move freely is effective more than the one fixed on a floor. If the manipulator could operate while it is travelling, the efficiency concerning with the time and energy used for stopping and starting will be raised up more. Equations of motion of the mobile manipulator which is a mobile robot mounted a manipulator have interference terms. As the result of disturbing the motions each other, hand of the manipulator is not able to be controlled to the reference position and orientation in the work frame. Considering the movement of the mobile robot is nonholonomic, the dynamical interferences would be better to be removed. We propose a method to remove the interferences using the Newton-Eular Method, and the simulation experiments show the method is effective.
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M3 - Conference contribution
AN - SCOPUS:0027877102
SN - 0780308239
T3 - 1993 Int Conf Intell Rob Syst
SP - 781
EP - 786
BT - 1993 Int Conf Intell Rob Syst
A2 - Anon, null
PB - Publ by IEEE
T2 - 1993 International Conference on Intelligent Robots and Systems. Part 2 (of 3)
Y2 - 26 July 1993 through 30 July 1993
ER -