Error Measures for Trajectory Estimations with Geo-Tagged Mobility Sample Data
Journal article, 2019

Although geo-tagged mobility data (e.g., cell phone data and social media data) can be potentially used to estimate individual space-time travel trajectories, they often have low sample rates that only tell travelers' whereabouts at the sparse sample times while leaving the remaining activities to be estimated with interpolation. This paper proposes a set of time geography-based measures to quantify the accuracy of the trajectory estimation in a robust manner. A series of measures including activity bandwidth and normalized activity bandwidth are proposed to quantify the possible absolute and relative error ranges between the estimated and the ground truth trajectories that cannot be observed. These measures can be used to evaluate the suitability of the estimated individual trajectories from sparsely sampled geo-tagged mobility data for travel mobility analysis. We suggest cutoff values of these measures to separate useful data with low estimation errors and noisy data with high estimation errors. We conduct theoretical analysis to show that these error measures decrease with sample rates and peoples' activity ranges. We also propose a lookup table-based interpolation method to expedite the computational time. The proposed measures have been applied to 2013 geo-tagged tweet data in New York City, USA, and 2014 cell-phone data in Shenzhen, China. The results illustrate that the proposed measures can provide estimation error ranges for exceptionally large datasets in much shorter times than the benchmark method without using lookup tables. These results also reveal managerial results into the quality of these data for human mobility studies, including their distribution patterns.

trajectory estimation

social media

time geography

cellphone

activity range

Geo-tagged data

Author

Mohsen Parsafard

Coyote Logistics, LLC

Guangqing Chi

Coyote Logistics, LLC

Xiaobo Qu

Chalmers, Architecture and Civil Engineering, GeoEngineering

X. P. Li

Coyote Logistics, LLC

Haizhong Wang

Oregon State University

IEEE Transactions on Intelligent Transportation Systems

1524-9050 (ISSN)

Vol. 20 7 2566-2583 8541110

Subject Categories

Transport Systems and Logistics

Probability Theory and Statistics

DOI

10.1109/TITS.2018.2868182

More information

Latest update

12/3/2020