2017
DOI: 10.1007/978-3-319-58996-1_7
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Neural-Network-Based Calibration of Macroscopic Traffic Flow Models

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Cited by 4 publications
(4 citation statements)
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“…To provide physical baselines for the performance comparison, the LWR, PW, ARZ models are calibrated with the obtained field data. For model calibration, we follow the method by Akwir et al (2018), where the hybrid scheme of neural network and nonlinear partial differential equation is used to dynamically adjust all outputs of the three models to obtain their calibrated parameters. Figs 10-11 plot the estimated flow and speed from the three physical models versus the ground truth.…”
Section: Comparison With Physical Models (Traffic Flow Models)mentioning
confidence: 99%
“…To provide physical baselines for the performance comparison, the LWR, PW, ARZ models are calibrated with the obtained field data. For model calibration, we follow the method by Akwir et al (2018), where the hybrid scheme of neural network and nonlinear partial differential equation is used to dynamically adjust all outputs of the three models to obtain their calibrated parameters. Figs 10-11 plot the estimated flow and speed from the three physical models versus the ground truth.…”
Section: Comparison With Physical Models (Traffic Flow Models)mentioning
confidence: 99%
“…GA can be applied to solve a variety of optimization problems that are not well suited for standard optimization algorithms, including problems, in which the objective function is discontinuous, non-differentiable, stochastic, or highly nonlinear [2]. Procedures involved in a GA can be summarized in 6 steps that are as follows:…”
Section: Calibration Using a Combined Objective Function And Genetic mentioning
confidence: 99%
“…Hydrological models are important for monitoring, planning, and managing water resources. Their development is 2 School of Earth and Ocean Sciences, Cardiff University, Cardiff, UK 3 School of Geographical Sciences University of Bristol, Bristol, UK required to better understand natural processes and assess changes in the water cycle, and their response to climate change and anthropogenic modifications. From a mathematical point of view, hydrological modeling is the process of describing and quantifying a "real-world system" on the basis of forcing and input data, model parameters, and their initial values [31].…”
Section: Introductionmentioning
confidence: 99%
“…These advances allow the learning process to be regularized with the information contained in the differential equations of the physical system. As traffic flow dynamics can be described by differential equations, these new insights were applied to TSE [20]- [23] and it was shown that they can outperform comparable conventional methods in performance [24], [25]. Also, the fusion of LDD and FCD can be further improved using physics-informed TSE [26].…”
Section: Introductionmentioning
confidence: 99%