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A solution method for boundary control of one-dimensional multispan vibrating systems

机译:一维多斯潘振动系统的边界控制解决方法

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Many flexible structures consist of a large number of components coupled end to end in the form of a chain. In this study, the authors consider a type of such structures formed by N one-dimensional coupled structures, with (N - 1) controllers at the coupled points. A method of solution for such a special class of optimal control problems is suggested by using an eigenfunction expansion and the:maximum principle. This solution involves reducing the original problem to a system of ordinary differential equations. For comparative studies, the special problem is also solved by the variational approach, which leads to a system of integral equations as a necessary and sufficient condition of optimality. The effectiveness of these approaches is demonstrated by means of a numerical solution for controlling the vibrations of two strings that are coupled at the connecting point. [References: 26]
机译:许多柔性结构包括大量组件耦合端以以链形式结束。 在这项研究中,作者考虑了一种由N一维耦合结构形成的这种结构,在耦合点处具有(n-1)控制器。 通过使用特征功能扩展和最大原理,提出了一种解决这种特殊类型的最佳控制问题的方法。 该解决方案涉及将原始问题降低到常微分方程的系统。 对于比较研究,特殊问题也通过变分别方法解决,这导致整体方程的系统作为必要和充分的最优性条件。 通过用于控制在连接点耦合的两个串的振动的数值解决方案来证明这些方法的有效性。 [参考:26]

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