利用惩罚职能方法将LTI系统的最佳约束条件与约束条件进行对比

Nurweni Putri, I. Rina
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引用次数: 0

摘要

最优控制问题被定义为确定依赖于时间t的控制u(t),使其产生目标函数的最优值的问题。通过构造u(t)的值,使u(t)不受约束,使有约束条件的最优控制系统变为无约束的最优控制系统。在本研究中,我们将研究如何确定具有约束状态的时间独立状态空间或线性时不变(LTI)系统的最优控制,并最小化给定的目标函数。此外,如何利用罚函数法构造一个受约束成为无约束最优控制器的最优控制器,并利用Matlab实现。研究结果表明,最优控制为:。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Mengontruksi Kontrol Optimal Berkendala Pada Sistem LTI Dengan Keadaan Berkendala Menggunakan Metode Fungsi Penalti
The optimal control problem is defined as a problem in determining the control u(t) that depends on time t, such that it produces the optimum value for the objective function. The optimal control system with constrained conditions can be changed to an optimal control system without constraints by constructing the value of u(t) so that u(t) is not constrained. In this research, we will examine how to determine an optimal control of a system of time-independent state space or Linear Time Invariant (LTI) with constrained states and minimize a given objective function. In addition, how to construct an optimal controller that is constrained to become an optimal controller without constraints using the penalty function method and its implementation using Matlab. The results of this study are that the optimal control is:.
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