Study of Plans Sustainability of Active Moving Objects Control Systems Application

Q3 Mathematics
V. Sugak, V. Volkov, Vladimir Salukhov, Aleksey Karaychev
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引用次数: 0

Abstract

The paper considers research of the sustainability plans of active moving objects (AMOs) control system application. AMOs are material objects moving in space and carrying out informational, material and energetic interaction with objects, control points and other AMOs. Use of AMOs is usually regulated by strict requirements, so any time delay or incomplete achievement of target effect are unacceptable. The reason of failing to perform a  purpose task can be the development  of control using incorrect plans, so that realization of the plan is unstable due to random factors or targeted effects of the environment and other systems. The paper deals with problematic issues of complex research of active moving objects control application stability plans .  Quantitative and qualitative assessment methods of stability plans , ways and means of ensuring required levels of stability  are proposed by the authors. In this case planning task is considered dynamic, which provides plan correction by means of organizational, structural and program-algorithmic measures to ensure stability. The most adequate model of plan implementation is appropriate system of differential equations. Notion of stability probability is defined  to account stochastic character of disturbance effect . The expression for stability criterion is obtained. It allows to establish the fact of sustainability and unsustainability based on analysis of properties of a purposefully  built Lyapunov function and disturbances characteristics. 
主动运动目标控制系统计划可持续性应用研究
本文研究了主动运动目标(AMOs)控制系统可持续性规划的应用。AMOs是在空间中移动的物质物体,与物体、控制点和其他AMOs进行信息、物质和能量的相互作用。AMOs的使用通常有严格的要求,因此任何时间延迟或不完全达到目标效果都是不可接受的。未能执行目标任务的原因可能是使用不正确的计划制定控制,由于随机因素或环境和其他系统的目标效应,使计划的实现不稳定。本文讨论了主动运动目标控制应用稳定性方案的复杂研究问题。提出了稳定方案的定量和定性评价方法,以及保证所需稳定水平的途径和手段。在这种情况下,规划任务被认为是动态的,它通过组织、结构和方案算法措施提供计划纠正,以确保稳定性。最恰当的计划执行模型是适当的微分方程组。为了考虑扰动效应的随机特性,定义了稳定概率的概念。得到了稳定性判据的表达式。通过分析有目的地构建的Lyapunov函数的性质和扰动特征,可以确定可持续性和不可持续性的事实。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
SPIIRAS Proceedings
SPIIRAS Proceedings Mathematics-Applied Mathematics
CiteScore
1.90
自引率
0.00%
发文量
0
审稿时长
14 weeks
期刊介绍: The SPIIRAS Proceedings journal publishes scientific, scientific-educational, scientific-popular papers relating to computer science, automation, applied mathematics, interdisciplinary research, as well as information technology, the theoretical foundations of computer science (such as mathematical and related to other scientific disciplines), information security and information protection, decision making and artificial intelligence, mathematical modeling, informatization.
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