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Second-order models and traffic data from mobile sensors
Institution:1. Queensland University of Technology (QUT), 2 George St GPO Box 2434 Brisbane Qld 4001 Australia;2. Department of Traffic Engineering, Tongji University 4800 Cao''an Road, Shanghai 201804, P.R. China;1. Department of Civil and Environmental Engineering, Institute of Transportation Studies, University of California, Irvine, CA, 92697, USA;2. Department of Civil and Environmental Engineering, California Institute for Telecommunications and Information Technology,Institute of Transportation Studies Irvine, CA, 92697-3600, USA
Abstract:Mobile sensing enabled by GPS or smart phones has become an increasingly important source of traffic data. For sufficient coverage of the traffic stream, it is important to maintain a reasonable penetration rate of probe vehicles. From the standpoint of capturing higher-order traffic quantities such as acceleration/deceleration, emission and fuel consumption rates, it is desirable to examine the impact on the estimation accuracy of sampling frequency on vehicle position. Of the two issues raised above, the latter is rarely studied in the literature. This paper addresses the impact of both sampling frequency and penetration rate on mobile sensing of highway traffic. To capture inhomogeneous driving conditions and deviation of traffic from the equilibrium state, we employ the second-order phase transition model (PTM). Several data fusion schemes that incorporate vehicle trajectory data into the PTM are proposed. And, a case study of the NGSIM dataset is presented which shows the estimation results of various Eulerian and Lagrangian traffic quantities. The findings show that while first-order traffic quantities can be accurately estimated even with a low sampling frequency, higher-order traffic quantities, such as acceleration, deviation, and emission rate, tend to be misinterpreted due to insufficiently sampled vehicle locations. We also show that a correction factor approach has the potential to reduce the sensing error arising from low sampling frequency and penetration rate, making the estimation of higher-order quantities more robust against insufficient data coverage of the highway traffic.
Keywords:Mobile sensing  Phase transition model  Higher-order traffic quantity  Emission rate
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