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Discrete approximations and necessary optimality conditions for functional-differential inclusions of neutral type

机译:中立型泛函微分包含的离散近似和必要的最优性条件

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This paper deals with necessary optimality conditions for optimal control systems governed by constrained functional-differential inclusions of neutral type. While some results are available for smooth control systems governed by neutral functional-differential equations, we are not familiar with any results for neutral functional-differential inclusions, even with smooth cost functionals in the absence of endpoint constraints. Developing the method of discrete approximations and employing advanced tools of generalized differentiation, we conduct a variational analysis of neutral functional-differential inclusions and obtain new necessary optimality conditions of both Euler-Lagrange and Hamiltonian types.
机译:本文讨论了由中立型约束泛函微分约束控制的最优控制系统的必要最优性条件。尽管有一些结果可用于由中立泛函微分方程控制的平滑控制系统,但即使在没有端点约束的情况下具有平滑成本泛函,我们对中立泛函微分包含项的结果也并不熟悉。开发离散逼近方法并使用广义微分的高级工具,我们对中性泛函微分包含物进行了变分分析,并获得了Euler-Lagrange和Hamilton类型的新的必要最优性条件。

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