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A generalized approach for the analysis of large scale systems under uncertainty: Applications to transportation planning and engineering.

机译:不确定性下大型系统分析的通用方法:在运输计划和工程中的应用。

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In this thesis, a generalized approach for the analysis of large-scale systems under uncertainty is developed. The key elements of the approach are formal methods and principles to decompose a large-scale system into smaller subsystems, to aggregate the results from analyzing the small subsystems, and to evaluate the uncertainty associated with the analysis.; The method to quantify uncertainty is developed from the three principles of uncertainty, namely the principle of minimum uncertainty, the principle of maximum uncertainty, and the principle of uncertainty invariance. This method is different from the existing methods in that it treats uncertainty in a problem specific and analyst specific context. It recognizes that the amount of uncertainty (or the amount of information desired) is dependent on the specific problem that is being addressed and the specific analyst or analysts who conduct the analysis. A sound procedure to incorporate the context and the analyst attitude is incorporated in the method.; The governing principles to conduct decomposition and aggregation in a consistent and clear manner are developed. The principle of decomposition is based on maximal exclusiveness among the subsystems, and the principle of aggregation is based on maximum consistency in combining information. It is shown that the adherence to these principles minimizes the loss of information and global inconsistency, which are bound to creep into the analysis of a large-scale system.; The application of the proposed approach is illustrated using three specific problems related to the field of transportation: one, the dynamic control of stochastic traffic flow on a city street network; two, the estimation of route choice decisions under route guidance with uncertainties in the advisory information; and three, an examination of the feasibility of achieving regional transportation goals through the implementation of certain Intelligent Transportation System (ITS) alternatives in the region.
机译:本文提出了一种不确定条件下的大型系统分析通用方法。该方法的关键要素是将大型系统分解为较小的子系统,汇总分析小型子系统的结果并评估与分析相关的不确定性的形式方法和原理。量化不确定性的方法是从不确定性的三个原理出发的,即最小不确定性原理,最大不确定性原理和不确定性不变性原理。该方法与现有方法的不同之处在于,它在特定于问题和特定于分析人员的上下文中处理不确定性。它认识到不确定性的量(或所需的信息量)取决于要解决的特定问题以及进行分析的特定分析人员。该方法中包含了结合上下文和分析师态度的合理程序。制定了以一致和清晰的方式进行分解和聚集的控制原则。分解原理基于子系统之间的最大排他性,聚合原理基于组合信息时的最大一致性。结果表明,遵循这些原则可以最大程度地减少信息丢失和全局不一致,而这必然会渗入大型系统的分析中。通过与交通领域相关的三个具体问题说明了该方法的应用:一是对城市街道网络上的随机交通流进行动态控制;二是对交通网络进行随机控制。第二,在咨询信息不确定的情况下,在路线指导下估算路线选择决策;第三,考察通过在该地区实施某些智能交通系统(ITS)替代方案来实现区域交通目标的可行性。

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