Enhance Ensemble-Stat to compute neighborhood probability forecasts. #1089
Labels
MET: Ensemble Verification
MET: Probability Verifcation
requestor: NCAR
National Center for Atmospheric Research
type: new feature
Make it do something new
Milestone
This is functionality requested by NOAA/GSD for the DTC VX2 ensemble task.
Reference this Google Doc for details:
https://docs.google.com/document/d/1eepS_dluFguXVT3lzIxfycH64RTi5GVDnXh92onguVk/edit?ts=5bec846c
Also see Craig Schwartz paper:
https://journals.ametsoc.org/doi/full/10.1175/2009WAF2222267.1
Enhance Ensemble-Stat to compute neighborhood probability forecasts and write them the NetCDF output file. Let the user define the neighborhood shape and size to be used. Given a user-defined threshold, support the definition of probabilities in the following ways:
- frequency of event over the whole cylinder (i.e. for shape=circle) of data.
- for each grid point, compute a summary value (min, max, mean, median, percentile) and apply the threshold to that value.
*** Question: Can we continue defining the neighborhood size in grid units rather than physical units, like km? ***
In particular, the spatial neighborhood maximum filter is described by Jeff Duda below...
A spatial neighborhood maximum filter: essentially the probability of an event occurring within a radius of a given gridpoint. Example: reflectivity exceeding 40 dBZ. If at any grid point within a neighborhood of an arbitrarily selected radius/size (40 km is commonly used, but it is helpful to do this using a range of neighborhoods, say...10, 20, 30, 40, 50, …, 100 km etc.) reflectivity exceeds 40 dBZ, then the neighborhood probability at the central point of the neighborhood gets set to 1.0 for a given ensemble member. Over a range of ensemble members, you would count the number of ensemble members for which the event occurs. If in 6 of 9 ensemble members there was a grid point within the neighborhood of a given central point where reflectivity exceeded 40 dBZ, then we would set the neighborhood maximum ensemble probability at that central grid point to 0.6667. The output of this technique would be a 2D grid of probabilities (having the same shape as the 2D input grids of ensemble member forecast reflectivities).
[MET-1089] created by johnhg
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