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首页> 外文期刊>Chaos, Solitons and Fractals: Applications in Science and Engineering: An Interdisciplinary Journal of Nonlinear Science >Application and research of fractional differential equations in dynamic analysis of supply chain financial chaotic system
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Application and research of fractional differential equations in dynamic analysis of supply chain financial chaotic system

机译:分数微分方程在供应链金融混沌系统动态分析中的应用与研究

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This paper first introduces the numerical solution of fractional differential equations and the method of discriminating chaos, which lays a mathematical foundation for the later study of fractional-order chaotic systems. Secondly, the thesis uses the theoretical knowledge of fractional differential to construct a new three-dimensional supply chain fractional differential game model. The numerical simulation analysis of the complex dynamic behavior of the model is carried out to investigate the influence of the output adjustment velocity parameters on the dynamic behavior of the system. The parameter control method is used to chaotic control of the multi-period bifurcation and unstable periodic orbit of the producer's production decision, so that the chaotic model is re-stabilized to the Nash equilibrium state. Finally, the paper constructs a new financial model of fractional time delay and analyzes the basic dynamics of the system in detail. In addition, the stability analysis of the system is carried out by using Lyapunov stability theory, and then the controller is designed to realize the chaotic control of the system, which provides theoretical guidance for the stable development of the financial market. (C) 2019 Elsevier Ltd. All rights reserved.
机译:本文首先介绍了分数微分方程的数值解和鉴别混沌的方法,这为稍后研究分数秩序混沌系统进行了数学基础。其次,本文利用分数差分的理论知识来构建新的三维供应链分数差分游戏模型。进行了模型复杂动态行为的数值模拟分析,以研究输出调整速度参数对系统动态行为的影响。参数控制方法用于混沌控制生产者生产决策的多周期分岔和不稳定周期轨道,使混沌模型重新稳定到纳什均衡状态。最后,该论文构建了一个新的分数延迟财务模型,并详细分析了系统的基本动态。此外,通过使用Lyapunov稳定性理论进行系统的稳定性分析,然后控制器旨在实现系统的混沌控制,为金融市场的稳定发展提供了理论指导。 (c)2019年elestvier有限公司保留所有权利。

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