Inference of stochastic parameterizations for model error treatment using nested ensemble Kalman filters
Guillermo Scheffler, Juan Ruiz, Manuel Pulido

TL;DR
This paper introduces a hierarchical ensemble Kalman filter approach to infer parameters of stochastic model error representations, improving uncertainty quantification in ensemble forecasting.
Contribution
It proposes a novel nested ensemble Kalman filter method based on Rao-Blackwellization for inferring stochastic parameter properties in data assimilation.
Findings
Successfully infers covariance structure parameters in Lorenz-96 model
Performs well with different model error covariance structures
Applicable for offline optimization of data assimilation systems
Abstract
Stochastic parameterizations are increasingly being used to represent the uncertainty associated with model errors in ensemble forecasting and data assimilation. One of the challenges associated with the use of these parameterizations is the optimization of the properties of the stochastic forcings within their formulation. In this work a hierarchical data assimilation approach based on two nested ensemble Kalman filters is proposed for inferring parameters associated with a stochastic parameterization. The proposed technique is based on the Rao-Blackwellization of the parameter estimation problem. The technique consists in using an ensemble of ensemble Kalman filters, each of them using a different set of stochastic parameter values. We show the ability of the technique to infer parameters related to the covariance structure of stochastic representations of model error in the Lorenz-96…
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