Dynamics of the 6-6 Stewart parallel manipulator

被引:73
作者
Staicu, Stefan [1 ]
机构
[1] Univ Politehn Bucuresti, Dept Mech, Bucharest, Romania
关键词
Dynamics modelling; Kinematics; Lagrange equations; Parallel mechanism; Virtual work; INVERSE DYNAMICS; PLATFORM MANIPULATOR; DIMENSIONAL SYNTHESIS; ROBOT;
D O I
10.1016/j.rcim.2010.07.011
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
Recursive matrix relations in kinematics and dynamics of the 6-6 Stewart-Gough parallel manipulator having six mobile prismatic actuators are established in this paper Controlled by six forces the manipulator prototype is a spatial six-degrees-of-freedom mechanical system with six parallel legs connecting to the moving platform Knowing the position and the general motion of the platform we develop first the inverse kinematics problem and determine the position velocity and acceleration of each manipulator s link Further the inverse dynamics problem is solved using an approach based on the principle of virtual work but it has been verified the results in the framework of the Lagrange equations with their multipliers Finally compact matrix relations and graphs of simulation for the input velocities and accelerations the input forces and powers are obtained (C) 2010 Elsevier Ltd All rights reserved
引用
收藏
页码:212 / 220
页数:9
相关论文
共 35 条
[1]  
Angeles J., 1997, FUNDAMENTALS ROBOTIC, V1st
[2]   Singularity analysis of 3-DOF planar parallel mechanisms via screw theory [J].
Bonev, IA ;
Zlatanov, D ;
Gosselin, CM .
JOURNAL OF MECHANICAL DESIGN, 2003, 125 (03) :573-581
[3]   Kinematic analysis and optimization of a new three degree-of-freedom spatial parallel manipulator [J].
Carretero, JA ;
Podhorodeski, RP ;
Nahon, MA ;
Gosselin, CM .
JOURNAL OF MECHANICAL DESIGN, 2000, 122 (01) :17-24
[4]  
CASTELLI VP, 2000, ASME, P122
[5]  
Clavel R., 1988, P 18 INT S IND ROB L
[6]   A Newton-Euler formulation for the inverse dynamics of the stewart platform manipulator [J].
Dasgupta, B ;
Mruthyunjaya, TS .
MECHANISM AND MACHINE THEORY, 1998, 33 (08) :1135-1152
[7]   Position analysis of a two DOF parallel mechanism - the Canterbury tracker [J].
Dunlop, GR ;
Jones, TP .
MECHANISM AND MACHINE THEORY, 1999, 34 (04) :599-614
[8]  
Geng Z., 1992, Robotics and Autonomous Systems, V9, P237, DOI 10.1016/0921-8890(92)90041-V
[9]  
GOSSELIN C, 1995, P IEEE INT C ROB AUT
[10]  
GUEGAN S, 2002, C INT FRANC AUT NANT