- J. Boucquey1, F. Gonze2, A. Hately1, E. Huens2, R. Irvine1,
- S. Steurs1, R.M. Jungers2
1 EUROCONTROL ATM/RDS/ATS 2 UCLouvain ICTEAM Institute
Probabilistic Traffic Models for Occupancy Counting J. Boucquey 1 , - - PowerPoint PPT Presentation
7 th SESAR Innovation Days Probabilistic Traffic Models for Occupancy Counting J. Boucquey 1 , F. Gonze 2 , A. Hately 1 , E. Huens 2 , R. Irvine 1 , S. Steurs 1 , R.M. Jungers 2 1 EUROCONTROL ATM/RDS/ATS 2 UCLouvain ICTEAM Institute Traffic
1 EUROCONTROL ATM/RDS/ATS 2 UCLouvain ICTEAM Institute
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Planned traffic Actual
route structure
“Sector capacity is set to control the probability of occupancy counts exceeding the peak acceptable level.”
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“COPTRA proposes an operational concept where the uncertainty of the predicted trajectories is made explicit at trajectory prediction level and combined using state of the art applied mathematics methods to build a probabilistic traffic situation.” “These probabilistic traffic situations will be used to improve the prediction of occupancy counts used in ATC Planning and convey better information to the human operator.”
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“COPTRA proposes an operational concept where the uncertainty of the predicted trajectories is made explicit at trajectory prediction level and combined using state of the art applied mathematics methods to build a probabilistic traffic situation.” “These probabilistic traffic situations will be used to improve the prediction of occupancy counts used in ATC Planning and convey better information to the human operator.”
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Probabilistic Trajectory Model Occupancy Count Distributions Θ(s,t)
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Sector sequence probability Sectors in sequence Entry time mean & standard deviation Exit time mean & standard deviation
each flight in s at t.
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Probability having k flights In sector s at time t.
Use of historical data
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To get the occupancy count distributions for time t at a look ahead time of l. For each possible flight, we need
with their respective probabilities
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Extracted Features:
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(Unconditioned distributions)
Fitting = unsupervised machine learning problem
Gaussian Mixture Model:
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(Unconditioned distributions)
Fitting = unsupervised machine learning problem
Gaussian Mixture Model:
Classifier or Predictor
the respective Gaussians
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MUAC EDYYB5KL
frequent ADEPs
remaining ADEP
frequent ADEPs
remaining ones
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555 s)
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DETI GMM for EGKK XGTI GMM for EDYYB5KL
932 s 555 s Joint Probability Table
Compatible with Probabilistic Trajectory Model!
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Occupancy count distributions (red and dashed) along actual (blue) and predicted (grey) occupancies. EDYYB5KL – 5th of May 2017 – 11:00
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Statistical significance level: 5%
traffic demand
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This project has received funding from the SESAR Joint Undertaking under the European Union’s Horizon 2020 research and innovation programme under grant agreement No 699274
The opinions expressed herein reflect the author’s view only. Under no circumstances shall the SESAR Joint Undertaking be responsible for any use that may be made of the information contained herein.