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Time-optimal steering of an object moving in a viscous medium to a desired phase state

机译:在粘性介质中移动到所需相位状态的对象的时间最优控制

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摘要

The two-point problem of the time-optimal attainment of a desired phase state by a multidimensional dynamic object is investigated. The motion occurs in a viscous medium by means of a limited force. The open-loop and/or feedback control laws constructed by numerical-analytical methods for arbitrary initial data. An asymptotically approximate solution of the maximum principle boundary-value problem is presented for short and long time intervals. The singularities of the optimal trajectory are established for the initial and final parts of the motion. The solution obtained of the two-point problem of the optimal control of the motion of a dynamic object in a homogeneous viscous medium by means of a force of bounded modulus is compared with the known solutions in special formulations.
机译:研究了多维动态对象在时间上最佳达到所需相位状态的两点问题。该运动通过有限的力在粘性介质中发生。通过数值分析方法构造的任意初始数据的开环和/或反馈控制律。给出了短时间间隔和长时间间隔的最大原理边界值问题的渐近近似解。为运动的初始和最终部分确定了最佳轨迹的奇点。将通过有限模量的力对均匀粘性介质中的动态物体的运动进行最佳控制的两点问题得到的解决方案与特殊配方中的已知解决方案进行了比较。

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