Dynamics and control of variable-geometry truss structures |
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Authors: | B. A. Boutin Arun K. Misra V. J. Modi |
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Affiliation: | 1 Department of Mechanical Engineering, McGill University, Montreal, QC, Canada, H3A 2K6;2 Department of Mechanical Engineering, University of British Columbia, Vancouver, B.C., Canada, V6T 1Z4 |
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Abstract: | Variable-geometry truss structures are likely to be used extensively in the future for in-orbit space construction. This paper considers dynamics formulation and vibration control of such structures. The truss system is modelled as a collection of sub-structures consisting of truss booms, prismatic actuator elements, and in some cases a manipulator at the end. Each truss boom is treated as a separate ‘link’ and its flexibility is modelled using the finite element method. Equations of motion for individual sub-structures are obtained which are then assembled. The non-working constraint forces are eliminated to obtain the equations governing the constrained dynamics of the entire system. For vibration control, the singular perturbation method is employed to construct two reduced-order models, for quasi-static motion and for modal co-ordinates, respectively. Computed torque with PD control is applied to maintain the quasi-static motion, while an optimal LQR method is used for vibration control. Typical simulation results are presented for the planar case. |
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