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Updating Short-Term Probabilistic Weather Forecasts of Continuous Variables Using Recent Observations

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AbstractA statistical postprocessing method for improving probabilistic forecasts of continuous weather variables, given recent observations, is presented. The method updates an existing probabilistic forecast by incorporating observations reported in the intermediary time since model initialization. As such, this method provides updated short-range probabilistic forecasts at an extremely low computational cost. The method models the time sequence of cumulative distribution function (CDF) values corresponding to the observation as a first-order Markov process. Verifying CDF values are highly correlated in time, and their changes in time are modeled probabilistically by a transition function. The effect of the method is that the spread of the probabilistic forecasts for the first few hours after an observation has been made is considerably narrower than the original forecast. The updated probability distributions widen back toward the original forecast for forecast times far in the future as the effect of the recent observation diminishes. The method is tested on probabilistic forecasts produced by an operational ensemble forecasting system. The method improves the ignorance score and the continuous ranked probability score of the probabilistic forecasts significantly for the first few hours after an observation has been made. The mean absolute error of the median of the probability distribution is also shown to be improved.
Title: Updating Short-Term Probabilistic Weather Forecasts of Continuous Variables Using Recent Observations
Description:
AbstractA statistical postprocessing method for improving probabilistic forecasts of continuous weather variables, given recent observations, is presented.
The method updates an existing probabilistic forecast by incorporating observations reported in the intermediary time since model initialization.
As such, this method provides updated short-range probabilistic forecasts at an extremely low computational cost.
The method models the time sequence of cumulative distribution function (CDF) values corresponding to the observation as a first-order Markov process.
Verifying CDF values are highly correlated in time, and their changes in time are modeled probabilistically by a transition function.
The effect of the method is that the spread of the probabilistic forecasts for the first few hours after an observation has been made is considerably narrower than the original forecast.
The updated probability distributions widen back toward the original forecast for forecast times far in the future as the effect of the recent observation diminishes.
The method is tested on probabilistic forecasts produced by an operational ensemble forecasting system.
The method improves the ignorance score and the continuous ranked probability score of the probabilistic forecasts significantly for the first few hours after an observation has been made.
The mean absolute error of the median of the probability distribution is also shown to be improved.

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