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A Risk-Based System of Systems Approach to Control the Transport Flows of Dangerous Goods by Road

机译:基于风险的系统方法控制道路危险货物运输流程

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摘要

A risk-based approach to control dangerous goods (DG) transport flows by roads is proposed, solving a real-time flow assignment problem. The model takes into account the planned scheduling of the DG fleets. The objective is to readapt the schedule in real time, controlling the DG flow to minimize both the risk on the network and the gap between the proposed modified delivery and the planned one. The innovative aspect of the proposed approach is to balance the social objective of a national authority, thus minimizing the risk on the road infrastructures, with the economical objective of the DG distribution companies that have to minimize the actual time, as defined by the planned deliveries. The proposed DG transport model is defined according to a system of systems view. Each subsystem (SS) represents either a regional area or, more commonly, a segment of a road. The proposed approach provides a useful tool for evaluating the optimal speed for DG vehicles in each SS and the optimal amount of DG flow that should transit from one SS to another, following the planned delivery schedule. The problem has been tackled in two different formulations. First, a nonlinear mathematical programming formulation is defined. Then, according to simplifying assumptions, the problem is solved as a discrete-time finite horizon linear quadratic optimal control problem with a state feedback control. An exemplificative case study is used to show a comparison between the two formulations, as well as the effects of a risk sudden change in the overall DG routing.
机译:提出了一种基于风险的道路危险品运输控制方法,解决了实时物流分配问题。该模型考虑了DG机队的计划调度。目的是实时重新安排时间表,控制DG流量,以最大程度地降低网络风险以及拟议的改进交付与计划交付之间的差距。拟议方法的创新之处在于平衡国家主管部门的社会目标,从而将道路基础设施的风险降至最低,而总配电公司的经济目标则是必须按照计划的交付时间将实际时间降至最短。建议的DG传输模型是根据系统视图的系统定义的。每个子系统(SS)代表一个区域,或更常见的是道路的一部分。建议的方法为评估每个SS中的DG车辆的最佳速度以及应按照计划的交付时间表从一个SS过渡到另一个SS的DG流量的最佳量提供了有用的工具。该问题已通过两种不同的表达方式得到解决。首先,定义了非线性数学规划公式。然后,根据简化的假设,将该问题解决为带有状态反馈控制的离散时间有限水平线性二次最优控制问题。通过示例性案例研究来显示两种配方之间的比较,以及总体DG路线中风险突然变化的影响。

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