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Application of an Intelligent Control on Economics Dynamic System: The Attractive Invariant Ellipsoid Approach

机译:智能控制在经济学动态系统中的应用:有吸引力的不变椭球方法

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In this paper, we explore the application of attractive ellipsoid methodology (Poznyak et al. in Attractive ellipsoids in robust control. Springer, Berlin, 2014) on a new demand and supply model. The balance between the demand and supply is expressed by the Lin and Yang model (Li and Yang in Int J Bifurc Chaos 27(01):1750016, 2017), described by differential equations, even if in the such a demand-supply model, other factors change and have significant effect on demand-supply dynamics. Analysis is compared with the situation when the prices of most products do not stay close to their equilibrium values and the Li and Yang demand and supply model is described by both ordinary differential equation and differential algebraic equation system. To achieve a specific economic goal, we will be able to design a management strategy based on minimum size of the invariant attractive ellipsoid, associated with the dynamic system, with a good performance in the rejection of external disturbances. We can consider a new transformed problem instead of the original problem with respect to solvability and related questions. Theoretical results are illustrated by an example.
机译:在本文中,我们探讨了有吸引力的椭球方法的应用(Poznyak等人。在鲁棒控制中有吸引力的椭球。Springer,Berlin,2014)在新的需求和供应模型上。需求和供应之间的平衡由林和阳模型(锂和杨在in j Bifurc Chaos 27(01):1750016,2017)中,即使在这种需求模型中,即使在这种需求模型中也是如此,其他因素变化,对需求动态产生显着影响。分析与大多数产品的价格不靠近其平衡值和锂和阳需求和供应模型的情况进行了比较,常规差分方程和差分代数等式系统都描述。为了实现特定的经济目标,我们将能够根据与动态系统相关的不变有吸引力椭球的最小尺寸设计管理策略,在外部干扰的拒绝方面具有良好的性能。我们可以考虑一个新的转型问题而不是关于可动性和相关问题的原始问题。通过一个例子说明了理论结果。

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