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The 2nd SC5 Pilot: Background and Rationale
1. THE 2ND SC5 PILOT:
BACKGROUND AND
RATIONALE
NCSR “Demokritos”
6 November
2017
2. Background of SC5 pilot use
cases
The pilot use cases for SC5 concern
applications related to the earth’s atmosphere
Demonstrate how tools provided by BDE can
contribute to more efficient management /
processing / use of data related to different
aspects of atmosphere-related applications
11-oct.-16www.big-data-europe.eu
3. SC5 pilot use cases
1st pilot use case concerns:
o Weather prognosis
o Climate change prognosis
2nd and 3rd pilot use cases concern
o Atmospheric dispersion of hazardous pollutants
o Identification of unknown sources
11-oct.-16www.big-data-europe.eu
5. Generic flow diagram of dispersion
modelling procedure
11-oct.-16www.big-data-europe.eu
Dispersion model
Source term
Meteorological
data
Topography,
land cover
Concentration of
pollutants
Doses
6. SC5 2nd pilot case
Atmospheric dispersion of pollutants
Driven by meteorology
o Downscaled / nested meteorological data may be used
to “drive” the computational dispersion simulations
Different spatial scales involved: transport - diffusion
Crucial information: knowledge of the emitted
pollutant(s) source(s): where, when, how, how
much and what
11-oct.-16www.big-data-europe.eu
7. “Forward” dispersion
simulations
When the releases of substances are (at least
partially) known
o We start from the time of pollutants release and
move forward in time as dispersion evolves
o We solve transport equation(s) for the emitted
substances
o Using prognostic weather data
11-oct.-16www.big-data-europe.eu
8. Forward dispersion modelling
11-oct.-16www.big-data-europe.eu
Local scale dispersion:
o Simulation of dispersion following
an explosion in a real city centre
Urban Dispersion INternational Evaluation Exercise
(UDINEE), coordinated by JRC Ispra, plots by
ENSEMBLE system
ADREA-
HF,
NCSRD
9. Forward dispersion modelling
ECURIE exercises, nuclear power plant hypothetical
accidents
o DIPCOT model, NCSRD, prognostic weather data by HNMS
11-oct.-16www.big-data-europe.eu
10. Cases of “inverse”
computations (1)
The pollutant emission sources are known
(location and strength) and we want to assess:
o The sensitivity of pollutant concentrations at
specific locations to different emission sources
o The sensitivity of pollutant concentrations at
specific locations to concentrations of other
pollutants (photochemistry)
11-oct.-16www.big-data-europe.eu
11. Inverse modelling example
Sensitivity of
ozone
concentration
at a specific
site and time
on NO2
concentrations
at previous
times
11-oct.-16www.big-data-europe.eu
Adjoint CMAQ, run by
NCSRD
12. Inverse modelling example
Sensitivity of
ozone
concentration at a
specific site and
time on NO2
emissions
accumulated until
that time
11-oct.-16www.big-data-europe.eu
Adjoint CMAQ, run by
NCSRD
13. Cases of “inverse”
computations (2)
The pollutant emission sources are NOT
known: location and / or quantity of emitted
substances
o Technological accidents (e.g., chemical, nuclear),
natural disasters (e.g., volcanos): known location,
unknown emission
o Un-announced technological accidents (e.g.
Chernobyl), malevolent intentional releases
(terrorism), nuclear tests 11-oct.-16www.big-data-europe.eu
14. Source-term estimation
Available information:
o Measurements indicating the presence of air
pollutant
o Meteorological data for now and recent past
Mathematical techniques blending the above
with results of dispersion models to infer
position and strength of emitting source
11-oct.-16www.big-data-europe.eu
15. Methods for source term
estimation
1st method: forward in time modelling
o Multiple dispersion runs from potential sources,
adjustment of sources to achieve best agreement
between computations and observations
Bayesian updating/inference methods, using
stochastic Monte Carlo (MC)
Markov Chain Monte Carlo (MCMC) sampling
11-oct.-16www.big-data-europe.eu
16. Methods for source term
estimation
2nd method: backward-in-time modelling from
receptors to sources
o High degree of uncertainties
o Additional information / constraints to achieve
solution
Adjoint and tangent linear models
Kalman filters
Variational data assimilation
11-oct.-16www.big-data-europe.eu
17. Introducing the 2nd BDE SC5
Pilot
The previously mentioned mathematical
techniques require large computing times: not
suitable to run in emergency response
Way out: pre-calculate a large number of
scenarios, store them, “train” the system and
at the time of an emergency select the “most
appropriate”
BDE will provide the tools to perform this11-oct.-16www.big-data-europe.eu