基于自适应分数阶控制算法的多级供应链网络中断管理决策支持系统

Truong Ngoc Cuong, Hwan-Seong Kim, Le Ngoc Bao Long, S. You
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摘要

利用四阶段超混沌Lorenz-Stenflo方程对供应链系统的动力学分析和管理优化进行了探讨。供应链风险由参数变化和对中断的干扰来表示。利用特征值分析和分岔分析对供应链的非线性行为进行了深入的研究,以识别供应链的风险。在此基础上,通过阶段描述来说明牛鞭效应对多级供应链各阶段的影响。在动态辨识的基础上,实现了一种自适应分数阶控制器,发展了弹性供应链。将控制理论应用于管理应用中,可以有效地实现优化问题的算法,同时降低潜在的波动性。性能标准已被用来验证控制方法。基于管理算法,决策者有效应对混沌抑制和同步问题,保证可持续性和可靠性。通过运用控制理论,决策策略可以为如何有效管理数字供应链网络以应对市场波动提供新的见解。
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Decision support system for managing multi-echelon supply chain networks against disruptions using adaptive fractional order control algorithm
Dynamical analysis and management optimization of supply chain system are explored by utilizing four-stage hyperchaotic Lorenz-Stenflo equation. The supply chain risks are represented by parametric variations and disturbance against disruptions. Nonlinear behaviors are intensely investigated by eigenvalue and bifurcation analysis to identify supply chain risks. Then phase portraits are presented to illustrate the bullwhip effect influencing various stages of multi-echelon supply chains. Along with dynamic identification, resilient supply chains have been developed by realizing an adaptive fractional-order controller. By employing control theory on managerial applications, efficient algorithm can be implemented for optimization problems while reducing potential volatility. Performance criteria have been exploited to validate the control methodology. Based on management algorithms, decision-makers cope with chaos suppression and synchronization problems effectively, ensuring sustainability and reliability. By utilizing control theory, the decision-making strategy can offer new insights into how to effectively manage digital supply chain networks against market volatility.
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Erratum to: On interval-valued bilevel optimization problems using upper convexificators On the conformability of regular line graphs A new modified bat algorithm for global optimization A multi-stage stochastic programming approach for an inventory-routing problem considering life cycle On characterizations of solution sets of interval-valued quasiconvex programming problems
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