Study on the Controllability of Complex Flexible Hydraulic Vehicle Robot System and its Dynamic Simulation

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Abstract:

Based on elastic dynamic model, an elastic dynamic controllable model of the vehicle flexible robot system was established. Regarding the low-order modes as the control modes, setting the boundary coordinates in the locations of the hydraulic actuator, the controllable state-space equations of the system was formed. A precondition for realizing system’s precise control is that the system is controllable. According to system’s controllability discriminant qualification, the influence of physical parameters on the controllability of system got broad discussed, and some reference data was obtained, which would be helpful for the next step to control the vibration. Aiming at the interference of the state-space equations, disturb distributing matrix was merged with input matrix, disturb vectors was merged with input vectors, a new state-space equation was established. By dynamic simulation, vibration response of the vehicle flexible robot system was achieved, and the experimental results showed that the treatment about disturb distributing matrix is feasible.

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Periodical:

Advanced Materials Research (Volumes 308-310)

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1836-1842

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Online since:

August 2011

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© 2011 Trans Tech Publications Ltd. All Rights Reserved

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[1] Agrawal O P, Shabana A A. Dynamic Analysis of Multi-body Systems Using Component Modes[J]. J. Computer and Structure, 1985, 21(6): 67-70.

Google Scholar

[2] Sunada W,et a1.The Application of Finite Element Methods to the Dynamic Analysis of Flexible Spatial and Co-Planar Linkage systems[J]. J. Mech. Design. 1981, 103: 643-651.

DOI: 10.1115/1.3254965

Google Scholar

[3] Johanni R. On the Automatic Generation of the Equations of Motion for Robots with Elastically Deformable Arms[C]// Prepr, IFAC Symp. Theory of Robots, Vlenna. l986, 195-199.

DOI: 10.1016/s1474-6670(17)59468-9

Google Scholar

[4] Book W J, Neto O M, Whitney D E. Feedback Control of Two Beams, Two Joints Systems with Distributed Flexibility[J]. Jour of Dynamic Systems Measurement and Control, 1978, 97(4): 21-26.

DOI: 10.1115/1.3426959

Google Scholar

[5] Xuemin Cao, Zhichu Huang. Study on the dynamic of flexible robot system[J]. Journal of Wuhan University of Technology(in Chinese), 2006, 28(8):81-84.

Google Scholar

[6] Zhenshu Ma, Tao Mei. Study on the Dynamic Modeling of a Complex Flexible Hydraulic Robot System Carried by Vehicle[J]. Journal of China Mechanical Engineering(in Chinese), 2009, 131-137.

Google Scholar

[7] Johanni R. On the Automatic Generation of the Equations of Motion for Robots with Elastically Deformable Arms[C]//Proc. of IFAC Symp. On Theory of Robots.Vienna,Austria, 1986:195-199.

DOI: 10.1016/s1474-6670(17)59468-9

Google Scholar