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OpenIFS user workshop 2015

 

Preface

In these exercises we will look at a case study using a forecast ensemble. You will study the evolution of the ECMWF main (HIRES) forecast and the ECMWF ensemble forecast for this event, as well as running your own OpenIFS forecast at lower resolutions and working with

Starting up metview

  • Type the following command in a terminal window:
Code Block
metview

Recap

Case study

St. Judes storm..... (see separate sheet?)

Key points

  • sources of uncertainty: initial analysis and model error.
  • ....  etc....

 

Exercise 1. Evaluating the ECMWF forecast

(following metview training course ensemble forecast)

Panel
titlePlots available:
  • MSL
  • 10m winds
  • T2m
  • wind gust : model & obs ?
  • precip: model & obs?
  • spaghetti plots
  • rmse & cdf
  • brier score (for exercise on how to forecast for Reading)

 

  • Difference maps : to plot fc - an
  • animation of spaghetti plots etc to see spread developing.

Task 1: Visualise operational forecast

Dates 24th - 29th.

Panel
  1. How does forecast compare to analysis for the plots provided?
  2. How would you class this forecast : good or poor?

Task 2 : Visualize the ensemble

  1. Visualize ensemble mean

How does the mean compare to HIRES & analyses?

Task 3 : Visualize ensemble spread

Ensemble spread is ....

 

Exercise 2. Creating an ensemble forecast using OpenIFS

(see separate handout?)

At participant runs one ensemble.

(possibly including Filip's coding exercise here).

At the end of this, participants will have a single member ensemble run with SPPT+SKEB enabled (model error only).

Need steps to process the data for metview - macro or grib tools?

Exercise 3. Verifying / Quantifying OpenIFS forecasts

Experiments available:

  • EDA+SV+SPPT+SKEB : nagc/gbzl in MARS
  • EDA+SV only              : nagc/gc11 in MARS
  • SPPT+SKEB only       : run by participants

Question. How best to organise the experiments?  Each user has an account or use one account with multiple directories?

Tasks

  • Look at ensemble mean and spread for all 3 cases. How does it vary? Which gives the better spread? How does the forecast change with reducing lead time?
  • Compute mean of -ve ensemble members and +ve ensemble members & compare with analysis. If you take the difference, is it zero? If not, why not?