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通过时间间隔统计来解释同步交通数据的广泛离散情况。

Interpreting the wide scattering of synchronized traffic data by time gap statistics.

作者信息

Nishinari Katsuhiro, Treiber Martin, Helbing Dirk

机构信息

Institute for Economics and Traffic, Dresden University of Technology, 01062 Dresden, Germany.

出版信息

Phys Rev E Stat Nonlin Soft Matter Phys. 2003 Dec;68(6 Pt 2):067101. doi: 10.1103/PhysRevE.68.067101. Epub 2003 Dec 18.

Abstract

Based on the statistical evaluation of experimental single-vehicle data, we propose a quantitative interpretation of the erratic scattering of flow-density data in synchronized traffic flows. A correlation analysis suggests that the dynamical flow-density data are well compatible with the so-called jam line characterizing fully developed traffic jams, if one takes into account the variation of their propagation speed due to the large variation of the netto time gaps (the inhomogeneity of traffic flow). The form of the time gap distribution depends not only on the density, but also on the measurement cross section: The most probable netto time gap in congested traffic flow upstream of a bottleneck is significantly increased compared to uncongested freeway sections. Moreover, we identify different power-law scaling laws for the relative variance of netto time gaps as a function of the sampling size. While the exponent is -1 in free traffic corresponding to statistically independent time gaps, the exponent is about -2/3 in congested traffic flow because of correlations between queued vehicles.

摘要

基于对实验单车数据的统计评估,我们提出了对同步交通流中流量-密度数据不规则散射的定量解释。相关分析表明,如果考虑到净时间间隙的大幅变化(交通流的不均匀性)导致其传播速度的变化,动态流量-密度数据与表征完全发展的交通拥堵的所谓拥堵线非常吻合。时间间隙分布的形式不仅取决于密度,还取决于测量横截面:与未拥堵的高速公路路段相比,瓶颈上游拥堵交通流中最可能的净时间间隙显著增加。此外,我们确定了净时间间隙相对方差作为采样大小函数的不同幂律缩放定律。在自由交通中,指数为-1,对应于统计独立的时间间隙;而在拥堵交通流中,由于排队车辆之间的相关性,指数约为-2/3。

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