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Uncertainty in weather prediction Where does it come from and what does it look like? George C. Craig Meteorologisches Institut Fakutt fr Physik, LMU Mnchen Outline 1. A meteorologist's picture of weather 2. Quantitative forecasting 3.


  1. Uncertainty in weather prediction Where does it come from and what does it look like? George C. Craig Meteorologisches Institut Fakutät für Physik, LMU München

  2. Outline 1. A meteorologist's picture of weather 2. Quantitative forecasting 3. Uncertainty and ensembles of forecasts 4. Probabilities and decision making 5. Why we need new ways of looking at data

  3. Weather objects Tropical cyclone Patricia Thunderstorms Cold front Features in space and time epic.gsfc.nasa.gov 2015-10-22 19:00:18 GMT

  4. Synoptic Chart Observations Isobars Warm front Cold front Conceptual model

  5. A modern coneptual model Warm conveyor belt 2 - cyclonic Warm conveyor belt 1 - anticyclonic Three-dimensional flow of air through weather system Martinez-Alvarado et al. Monthly Weather Review 2014

  6. Warm front Applying the conceptual model Low pressure center Cold front Warm conveyor belt outflow Conceptual models allow us to interpret sparse data

  7. Numerical weather prediction Dynamical core - fluid solver Bauer et al. 2015 Parameterizations - additional physical processes Complex numerical codes, based on physical concepts Zängl et al. 2015

  8. Measuring forecast skill Forecast lead time • Root mean square error (here 500 1 day hPa geopotential, NH extratropics) • Reference forecast - persistence • Skill score 8 day – 100% → no error – 0% → no better than persistence Improvement of 1 day per decade 1981 2014 Haiden et al., ECMWF, 2014

  9. A bad forecast! New York Storm Jan. 27, 2015 … but hit Boston! Record winter storm forecast for New York Storm missed New York, ...

  10. Predictability and chaos Simple dynamical system with three degrees of freedom … but nonlinear Lorenz (1963) Uncertainty in initial can lead to complete ... but not always conditions grows loss of predictability in rapidly finite time Palmer 2014

  11. Ensemble prediction systems Instead of one forecast, now have many scenarios for what might happen Slingo and Palmer 2011

  12. 50 forecasts from ECMWF Now what?

  13. Meteogram We are here Forecast for Chicago from Friday Precipitation - scenarios Temperature - spread increases with time Forecast is the probability of an event

  14. What is a good probabilistic forecast? Probability density Cumulative density Will this temperature occur? Will this temperature be exceeded? Area between curves is measure of error: CRPS (continuous ranked probability score) Forecast Forecast errors - too low (reliability) probability Observation - too vague (sharpness)

  15. Measuring probabilistic forecast skill • CRPS (here 850 hPa t emperature, NH extratropics) • Reference forecast - persistence • Skill score 2013-14 – 1 → no error – 0 → no better than 2007-8 persistence Rapid improvement – but is it useful? 15 day 1 day Forecast lead time Haiden et al., ECMWF, 2014

  16. A toy decision model A static cost-loss model Expenses: • L: Loss due to an adverse event • C: Cost of an action protecting against the loss. Arises whether or not event occurs • C < L (or never take action!) Decision strategy Take decisions so that expenses are minimized over the long term Different users have different cost-loss ratios – Low C/L, e.g. energy trader Cost-loss ratio determines – High C/L, e.g. Mayor of New York how to react to a forecast (Based on notes by Christoph Frei, Meteoswiss)

  17. Potential economic value • PEV for extreme precipitation (24 hr accumulation for Europe above 98th percentile) Ensemble • Reference forecast - forecast climatology • Skill score Single high- – 1 → expenses as resolution low as for perfect forecast forecast – 0 → no better than climatology For some users, a Trader New York deterministic forecast gives C/L the best probabilites Haiden et al., ECMWF, 2014

  18. The need for new ways of looking at data ● Decision making … based on ● Probabilistic forecasts … based on ● Ensembles of scenarios … based on ● Numerical prediction models … based on ● Conceptual models that encapsulate physical understanding How can we understand probabilistic and ensemble information using physically-based concepts and conceptual models?

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