Abstract

Polarimetric radar data (PRD) have potential to be used in numerical weather prediction (NWP) models to improve convective-scale weather forecasts. However, thus far only a few studies have been undertaken in this research direction. To assimilate PRD in NWP models, a forward operator, also called a PRD simulator, is needed to establish the relation between model physics parameters and polarimetric radar variables. Such a forward operator needs to be accurate enough to make quantitative comparisons between radar observations and model output feasible, and to be computationally efficient so that these observations can be easily incorporated into a data assimilation (DA) scheme. To address this concern, a set of parameterized PRD simulators for the horizontal reflectivity, differential reflectivity, specific differential phase, and cross-correlation coefficient were developed. In this study, we have tested the performance of these new operators in a variational DA system. Firstly, the tangent linear and adjoint (TL/AD) models for these PRD simulators have been developed and checked for the validity. Then, both the forward operator and its adjoint model have been built into the three-dimensional variational (3DVAR) system. Finally, some preliminary DA experiments have been performed with an idealized supercell storm. It is found that the assimilation of PRD, including differential reflectivity and specific differential phase, in addition to radar radial velocity and horizontal reflectivity, can enhance the accuracy of both initial conditions for model hydrometer state variables and ensuing model forecasts. The usefulness of the cross-correlation coefficient is very limited in terms of improving convective-scale data analysis and NWP.

Highlights

  • The detection of additional measurements representing the microphysical characteristics of precipitation systems, such as the differential reflectivity (ZDR ), cross-correlation coefficient, and differential phase, which is the range integral of the specific differential phase (KDP ), benefits from polarimetric radar technology that has been widely concerned and developed rapidly after decades of effort

  • The polarimetric radar data (PRD) has been successfully used in quantitative precipitation estimation (QPE) [21,22,23,24], hydrometeor classification (HC) [25,26,27], microphysics retrieval [28,29,30,31] and severe weather identification [32,33,34,35]

  • ZH is greater than 10 dBZ. (a) u, (b) v, (c) w, mixing ratios of (d) cloud water qc, (e) cloud ice qi, (f) rain water qr, (g) snow qs, (h) hail qh, and graupel q g, and the same calculating procedure as truth simulations for polarimetric radar variables (i) ZH, (j) ZDR, (k) KDP, and (l) ρhv via Z21 forward operators

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Summary

Introduction

Through a series of observing system simulation experiments (OSSEs) of an idealized supercell storm, Zhu et al [18] investigated the impact of assimilating ZDR within an EnKF framework by using J10 coupled with a DM MP scheme, and discussed the potential influence of updating hydrometeor number concentrations for DA effect Their conclusions show that the assimilation of ZDR can improve the accuracy of analyzed hydrometeor fields in terms of pattern and intensity, and that updating the number concentrations with mixing ratios is important for deciding whether the benefit of assimilating ZDR can be preserved. Zhang et al [53] (hereafter Z21) developed a new set of simplified and parameterized PRD observation operators which can link NWP model state variables and PRD for DA use, and verified its validity and applicability by applying an ideal case and a real case respectively They found that the parameterized operators yield results consistent with that of rigorous calculation in J10. A summary and conclusions for this study are presented in the last section

Microphysics Models and Parametrization
Parameterized PRD Operators
The 3DVAR DA System
Experimental Design
The Root Mean Square Error Analysis
Evaluation of PRD Assimilation
Evaluation of Hydrometeor Analysis
Evaluation of Forecast
Summary and Conclusions
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