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A Class of Optimal Control Problems of Systems Governed by the First Order Linear Dynamic Equations on Time Scales

机译:一类由第一阶线性动态方程对时间尺度进行的系统管理的最佳控制问题

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摘要

This paper is mainly concerned with a class of optimal control problems of systems governed by the first order linear dynamic equations on time scales with quadratic cost functional. At first, we briefly recall the time scales calculus which was initiated by Stefan Hilger in order to create a theory that can unify discrete and continuous analysis: basic definition, basic theorems and basic properties etc. Next, two important function spaces on time scales, C_(rd)([a,b],R) and L_T~2([a,b],R) are discussed, and their completeness is shown. Based on the discussion on classical solution, the weak solution of linear dynamic equations is introduced.
机译:本文主要涉及一类由一阶线性动态方程对具有二次成本函数的时间尺度管理的系统所治理的最佳控制问题。首先,我们简要回想一下由Stefan Hilger发起的时间尺度微积分,以创建一个可以统一离散和连续分析的理论:基本定义,基本定理和基本属性等。接下来,两个重要的功能空间在时间尺度上,讨论C_(RD)([A,B],R)和L_T〜2([A,B],R),并显示完整性。基于对经典解的讨论,介绍了线性动态方程的弱解。

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