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Optimal centralized and decentralized velocity feedback control on a beam

机译:最优的集中和分散速度反馈控制

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This paper considers the optimization of a velocity feedback controller with a collocated force actuator, to minimize the kinetic energy of a simply supported beam. If the beam is excited at a single location, the optimum feedback gain varies with the position of the control system. It is shown that this variation depends partly on the location of the control force relative to the exciting force. If a distributed excitation is assumed, that is random in both time and space, a unique optimum value of the feedback gain can be found for a given control location. The effect of the control location on performance and the optimal feedback gain can then be examined and is found to be limited provided the control locations are not close to the ends of the beam. The optimization can also be performed for a multichannel velocity feedback system. Both a centralized and a decentralized controller are considered. It is shown that the difference in performance between a centralized and a decentralized controller is small, unless the control locations are closely spaced. In this case the centralized controller effectively feeds back a moment proportional to angular velocity as well as a force proportional to a velocity. It is also shown that the optimal feedback gain can be approximated on the basis of a limited model and that similar results can be achieved.
机译:本文考虑了采用并置力致动器的速度反馈控制器的优化,以最小化简单支撑梁的动能。如果在单个位置激发光束,则最佳反馈增益会随控制系统的位置而变化。结果表明,这种变化部分取决于控制力相对于激振力的位置。如果假设是分布式激励,那么在时间和空间上都是随机的,那么对于给定的控制位置,可以找到反馈增益的唯一最佳值。然后可以检查控制位置对性能和最佳反馈增益的影响,如果控制位置不靠近光束的末端,则发现该位置受到限制。还可以针对多通道速度反馈系统执行优化。集中式控制器和分散式控制器均被考虑。结果表明,除非控制位置之间的间距很小,否则集中式和分散式控制器之间的性能差异很小。在这种情况下,集中控制器有效地反馈与角速度成比例的力矩以及与速度成比例的力。还表明,可以基于有限的模型来估计最佳反馈增益,并且可以获得类似的结果。

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