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Quantifying uncertainties in synthetic origin-destination trip matrix estimates.

机译:量化合成起点-目的地行程矩阵估计中的不确定性。

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摘要

The use of microscopic traffic simulation models in traffic operations, transportation design, and transportation planning has become widespread across the United States because of: (i) rapidly increasing computer power which is required for complex micro-simulations; (ii) the development of sophisticated traffic micro-simulation tools; and (iii) the need by transportation engineers to solve complex problems which do not lend themselves to traditional analysis techniques. The origin-destination trip matrix is a fundamental input to most transportation systems analysis models including micro-simulation models. The matrix reflects the volume of traffic between all origins and destinations in the transportation network.;The OD matrix is difficult and often costly to obtain by direct methods such as license plate surveys. Consequently, indirect or synthetic techniques that seek to simulate an OD matrix close to a prior or possibly outdated matrix and which when assigned to the network produces a link flow pattern sufficiently "close" to a set of traffic counts observed on sections of the traffic network are widely used. It is also important that the resulting micro-simulation model operates as close to reality as possible. This requires that the default driver-behavior and other model parameters are adjusted to match those of the specific network and driver population for which the model is being developed. This dissertation develops a genetic algorithm procedure for simultaneously estimating an OD matrix and calibrating microscopic traffic simulation models to local conditions. In particular, the procedure treats the elements of the OD matrix as unknown parameters that must be jointly calibrated along with those of the driver-behavior parameters.;The dissertation also demonstrates, through a case study, that an erroneous OD input could have far-reaching negative consequences. This is not surprising because the OD matrix is such a fundamental input to the micro-simulation model. However, the finding highlights the need for a measure that gives some indication of the quality of (or the uncertainties associated with) an OD estimate in the form of, for example, a standard deviation (or a given multiple of it), or the width of a confidence interval. Building on this, the dissertation presents the gapped bootstrap uncertainty estimator - a recently developed statistical technique that is uniquely suited for handling uncertainties in dependent exchangeable data.;An application of the gapped bootstrap method to both empirical and simulated data led to fairly conservative estimates of uncertainty that were, on average, larger than those of the traditional and block bootstrap uncertainty estimators. In many Intelligent Transportation Systems (ITS) applications having a slightly conservative estimate of uncertainties is not a major disadvantage.
机译:由于以下原因,微观交通模拟模型在交通运营,运输设计和运输计划中的使用已在美国广泛普及:(i)快速增加复杂的微观模拟所需的计算机功能; (ii)开发复杂的交通微观模拟工具; (iii)运输工程师需要解决不适合传统分析技术的复杂问题。起点-目的地行程矩阵是大多数运输系统分析模型(包括微观仿真模型)的基本输入。该矩阵反映了交通网络中所有始发地与目的地之间的交通量。OD矩阵很难且通常通过诸如车牌调查之类的直接方法来获得。因此,间接或合成技术试图模拟接近于先前矩阵或可能已过时的OD矩阵,并在分配给网络时产生一种链路流模式,该链路流模式充分“接近”在交通网络各部分上观察到的一组交通计数被广泛使用。同样重要的是,最终的微仿真模型必须尽可能接近实际情况。这就要求调整默认的驱动程序行为和其他模型参数,以匹配要为其开发模型的特定网络和驱动程序群体的参数。本文开发了一种遗传算法程序,用于同时估计OD矩阵并根据当地情况校准微观交通仿真模型。特别是,该程序将OD矩阵的元素视为未知参数,必须与驾驶员行为参数一起对其进行校准。;论文还通过案例研究表明,错误的OD输入可能具有很大的误差。产生负面影响。这并不奇怪,因为OD矩阵是微仿真模型的基本输入。但是,该发现突出表明,需要采取某种措施,以某种形式(例如,标准偏差(或其给定倍数))的形式来指示OD估计的质量(或与之相关的不确定性)。置信区间的宽度。在此基础上,本文提出了间隙引导法不确定度估计器-一种最新开发的统计技术,该技术独特地适合处理相关可交换数据中的不确定性。间隙引导法在经验数据和模拟数据中的应用导致对估计的相当保守的估计。平均而言,不确定性要比传统的和块自举不确定性估计量大。在许多智能运输系统(ITS)应用中,对不确定性的估计稍为保守并不是主要缺点。

著录项

  • 作者

    Appiah, Justice.;

  • 作者单位

    The University of Nebraska - Lincoln.;

  • 授予单位 The University of Nebraska - Lincoln.;
  • 学科 Engineering Civil.;Transportation.;Urban and Regional Planning.
  • 学位 Ph.D.
  • 年度 2009
  • 页码 189 p.
  • 总页数 189
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 建筑科学;区域规划、城乡规划;综合运输;
  • 关键词

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