scispace - formally typeset
J

J.W.C. van Lint

Researcher at Delft University of Technology

Publications -  84
Citations -  3915

J.W.C. van Lint is an academic researcher from Delft University of Technology. The author has contributed to research in topics: Traffic flow & Artificial neural network. The author has an hindex of 27, co-authored 84 publications receiving 3476 citations. Previous affiliations of J.W.C. van Lint include Monash University.

Papers
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Accurate freeway travel time prediction with state-space neural networks under missing data

TL;DR: This article proposes a freeway travel time prediction framework that exploits a recurrent neural network topology, the so-called state-space neural network (SSNN), with preprocessing strategies based on imputation that appears to be robust to the “damage” done by these imputation schemes.
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Travel time unreliability on freeways: Why measures based on variance tell only half the story

TL;DR: Empirically underpinned arguments to prefer measures incorporating the skew of the travel time distribution are provided, which suggest most of currently used unreliability measures should be used and interpreted with some reservations.
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Freeway Travel Time Prediction with State-Space Neural Networks: Modeling State-Space Dynamics with Recurrent Neural Networks:

TL;DR: In this paper, an approach to freeway travel time prediction based on recurrent neural networks is presented, which is capable of dealing with complex nonlinear spatio-temporal relationships among flows, speeds, and densities.
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Online Learning Solutions for Freeway Travel Time Prediction

TL;DR: This paper proposes a new extended Kalman filter (EKF) based online-learning approach, i.e., the online-censored EKF method, which can be applied online and offers improvements over a delayed approach in which learning takes place only as realized travel times are available.
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Real-Time Lagrangian Traffic State Estimator for Freeways

TL;DR: This paper proposes a new model-based state estimator based on the EKF technique, in which the discretized Lagrangian Lighthill-Whitham and Richards (LWR) model is used as the process equation, and in which observation models for both Eulerian andlagrangian sensor data are incorporated.