4.7 Article

Determining the sensitive parameters of the Weather Research and Forecasting (WRF) model for the simulation of tropical cyclones in the Bay of Bengal using global sensitivity analysis and machine learning

Journal

GEOSCIENTIFIC MODEL DEVELOPMENT
Volume 15, Issue 5, Pages 2133-2155

Publisher

COPERNICUS GESELLSCHAFT MBH
DOI: 10.5194/gmd-15-2133-2022

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This study focuses on identifying the most influential parameters in the Weather Research and Forecasting model for simulating tropical cyclones over the Bay of Bengal region. Three global sensitivity analysis methods are employed to assess the parameter sensitivity, and the results show that 8 out of 24 parameters contribute significantly to the overall sensitivity scores. The Sobol' method is found to produce reliable sensitivity results with a sufficient number of samples. The simulations with the optimal set of parameters show improvements in wind speed, air temperature, air pressure, and precipitation compared to the default set of parameters.
The present study focuses on identifying the parameters from the Weather Research and Forecasting (WRF) model that strongly influence the simulation of tropical cyclones over the Bay of Bengal (BoB) region. Three global sensitivity analysis (SA) methods, namely, the Morris One-at-A-Time (MOAT), multivariate adaptive regression splines (MARS), and surrogate-based Sobol', are employed to identify the most sensitive parameters out of 24 tunable parameters corresponding to seven parameterization schemes of the WRF model. Ten tropical cyclones across different categories, such as cyclonic storms, severe cyclonic storms, and very severe cyclonic storms over BoB between 2011 and 2018, are selected in this study. The sensitivity scores of 24 parameters are evaluated for eight meteorological variables. The parameter sensitivity results are consistent across three SA methods for all the variables, and 8 out of the 24 parameters contribute 80 %-90 % to the overall sensitivity scores. It is found that the Sobol' method with Gaussian progress regression as a surrogate model can produce reliable sensitivity results when the available samples exceed 200. The parameters with which the model simulations have the least RMSE values when compared with the observations are considered the optimal parameters. Comparing observations and model simulations with the default and optimal parameters shows that simulations with the optimal set of parameters yield a 16.74 % improvement in the 10 m wind speed, 3.13 % in surface air temperature, 0.73 % in surface air pressure, and 9.18 % in precipitation simulations compared to the default set of parameters.

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