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O-D matrix estimation based on data-driven network assignment

Tsanakas, Nikolaos (author)
Linköpings universitet,Kommunikations- och transportsystem,Tekniska fakulteten
Gundlegård, David (author)
Linköpings universitet,Kommunikations- och transportsystem,Tekniska fakulteten
Rydergren, Clas (author)
Linköpings universitet,Kommunikations- och transportsystem,Tekniska fakulteten
 (creator_code:org_t)
2022-06-01
2023
English.
In: Transportmetrica B. - : Taylor & Francis Ltd. - 2168-0566. ; 11:1, s. 376-407
  • Journal article (peer-reviewed)
Abstract Subject headings
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  • Time-dependent Origin-Destination (OD) matrices are an essential input to transportation models. A cost-efficient and widely used approach for estimating OD matrices involves the exploitation of flow counts from stationary traffic detectors. This estimation approach is also referred to as assignment-based OD matrix estimation because, typically, Dynamic Traffic Assignment (DTA) models are used to map the OD matrix to the link flows. The conventional DTA establish a complex non-linear relationship between the demand, and the link flows, adding an inherent complexity to the OD matrix estimation problem. In this paper, attempting to exploit the growing availability of Floating-Car Data (FCD), we suggest a solution approach that is based on a Data-Driven Network Assignment (DDNA) mechanism. The DDNA utilises the FCD from probe vehicles to capture congestion effects, providing a linear mapping of the OD matrix to the link flow observations. We present the results of two synthetic-data experiments that serve as proof of concept, indicating that if FCD are available, the computationally costly DTA may not be necessary for solving the OD matrix estimation problem.

Subject headings

TEKNIK OCH TEKNOLOGIER  -- Samhällsbyggnadsteknik -- Transportteknik och logistik (hsv//swe)
ENGINEERING AND TECHNOLOGY  -- Civil Engineering -- Transport Systems and Logistics (hsv//eng)

Keyword

O-D matrix estimation; data-driven assignment; empirical assignment matrix; Origin-Destination Matrices

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