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A minimum principle of pontryagin in optimal nonlinear discrete-time system with terminal constraints and free terminal time and its applications to reachability problems of discrete event systems

机译:具有终端约束和自由终端时间的最优非线性离散时间系统中的藜芦的最小原理及其在离散事件系统可达性问题中的应用

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In this paper, a minimum principle of Pontryagin's type in optimal nonlinear discrete-time system is formulated under the conditions of termina constraints and free terminal time. Applications to the reachablility problems of discrete event systems by using Petri net model are also newly shown. The subject of optimal control theory has a long and deep history, an expanding range of applications, and a large assortment of numerical techniques. Althouth a maximum principle for systems described by nonlinear difference equations has been given under the conditions of fixed time and fixed end-point constraints by Halkin and Holtzman, the above problems discussed in this paper has not been given.
机译:本文在终端约束和自由终端时间的条件下,提出了最优非线性离散时间系统中庞特里亚金类型的最小原理。最近还展示了使用Petri网模型对离散事件系统的可及性问题的应用。最优控制理论的主题由来已久,历史悠久,应用范围不断扩大,数值技术种类繁多。 Halkin和Holtzman在固定的时间和固定的终点约束条件下,给出了非线性差分方程描述的系统的最大原理,但本文并未讨论上述问题。

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