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An approach for path following optimal control of multibody systems

机译:多体系统最优控制的路径跟踪方法

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An approach to the determination of approximate solutions of path following optimal control problems by exploiting modern global search and optimization techniques is proposed. According to the methodology developed in this paper, controls are represented by discrete vectors and substituted in the system equations. Alternatively, when it is possible to exclude the controls from the system equations, the parameterization function of the path is represented by a discrete vector. In both cases the components of these vectors are regarded as variables of a performance index based goal function that is to be minimized with respect to the control and phase constraints. Such an approach enables modeling and solution of both open-loop and closed-loop path following optimal control problems, arising in engineering practice, within a unified framework of function approximation and constrained optimization techniques, including: implementation of genetic algorithms for global optimization and multiobjective control, and utilization of parallel processing to alleviate the computational burden in high dimensional optimal control problems. An optimal path following algorithm for control of multibody systems is developed and a test example for minimum-time-energy control of a two-link manipulator is presented.
机译:提出了一种利用现代全局搜索和优化技术确定最优控制问题的路径近似解的方法。根据本文开发的方法,控制用离散矢量表示,并用系统方程式代替。替代地,当可以从系统方程中排除控制时,路径的参数化功能由离散矢量表示。在这两种情况下,这些矢量的分量均被视为基于性能指标的目标函数的变量,该目标函数的控制和相位约束应最小化。这种方法可以在函数逼近和约束优化技术的统一框架内,针对工程实践中出现的最优控制问题,对开环和闭环路径进行建模和求解,其中包括:全局优化和多目标遗传算法的实现控制,并利用并行处理来减轻高维最佳控制问题中的计算负担。提出了一种用于多体系统控制的最优路径跟随算法,并给出了一个用于二连杆机械手最小时间能量控制的测试示例。

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