An Improved Method for Doppler Wind and Thermodynamic Retrievals
A variational method is developed to retrieve winds in the first step and then thermodynamic fields in the second step from Doppler radar observations. In the first step, wind fields are retrieved at two time levels: the beginning and ending times of the data assimilation period, simultaneously from...
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| Published in | Advances in atmospheric sciences Vol. 22; no. 1; pp. 90 - 102 |
|---|---|
| Main Author | |
| Format | Journal Article |
| Language | English |
| Published |
Dordrecht
Springer Nature B.V
2005
College of Atmosphereic Sciences, Lanzhou University, Lanzhou, Gansu 730000 Cooperative Institute for Mesoscale Meteorological Studies, Norman, Oklahoma, USA 73069%College of Atmosphereic Sciences, Lanzhou University, Lanzhou, Gansu 730000%National Severe Storms Laboratory, Norman, Oklahoma, USA 73069%Cooperative Institute for Mesoscale Meteorological Studies, Norman, Oklahoma, USA 73069%Center for Analysis and Prediction of Storms, Norman, Oklahoma, USA 73069 |
| Subjects | |
| Online Access | Get full text |
| ISSN | 0256-1530 1861-9533 1861-9533 |
| DOI | 10.1007/BF02930872 |
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| Abstract | A variational method is developed to retrieve winds in the first step and then thermodynamic fields in the second step from Doppler radar observations. In the first step, wind fields are retrieved at two time levels: the beginning and ending times of the data assimilation period, simultaneously from two successive volume scans by using the weak form constraints provided by the mass continuity and vorticity equations.As the retrieved wind fields are expressed by Legendre polynomial expansions at the beginning and ending times, the time tendency term in the vorticity equation can be conveniently formulated, and the retrieved winds can be compared with the radar observed radial winds in the cost function at the precise time and position of each radar beam. In the second step, the perturbation pressure and temperature fields at the middle time are then derived from the retrieved wind fields and the velocity time tendency by using the weak form constraints provided by the three momentum equations. The merits of the new method are demonstrated by numerical experiments with simulated radar observations and compared with the traditional least squares methods which consider neither the precise observation times and positions nor the velocity time tendency. The new method is also applied to real radar data for a heavy rainfall event during the 2001 Meiyu season in China. |
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| AbstractList | A variational method is developed to retrieve winds in the first step and then thermodynamic fields in the second step from Doppler radar observations. In the first step, wind fields are retrieved at two time levels: the beginning and ending times of the data assimilation period, simultaneously from two successive volume scans by using the weak form constraints provided by the mass continuity and vorticity equations. As the retrieved wind fields are expressed by Legendre polynomial expansions at the beginning and ending times, the time tendency term in the vorticity equation can be conveniently formulated, and the retrieved winds can be compared with the radar observed radial winds in the cost function at the precise time and position of each radar beam. In the second step, the perturbation pressure and temperature fields at the middle time are then derived from the retrieved wind fields and the velocity time tendency by using the weak form constraints provided by the three momentum equations. The merits of the new method are demonstrated by numerical experiments with simulated radar observations and compared with the traditional least squares methods which consider neither the precise observation times and positions nor the velocity time tendency. The new method is also applied to real radar data for a heavy rainfall event during the 2001 Meiyu season in China. A variational method is developed to retrieve winds in the first step and then thermodynamic fields in the second step from Doppler radar observations. In the first step, wind fields are retrieved at two time levels: the beginning and ending times of the data assimilation period, simultaneously from two successive volume scans by using the weak form constraints provided by the mass continuity and vorticity equations. As the retrieved wind fields are expressed by Legendre polynomial expansions at the beginning and ending times, the time tendency term in the vorticity equation can be conveniently formulated, and the retrieved winds can be compared with the radar observed radial winds in the cost function at the precise time and position of each radar beam. In the second step, the perturbation pressure and temperature fields at the middle time are then derived from the retrieved wind fields and the velocity time tendency by using the weak form constraints provided by the three momentum equations. The merits of the new method are demonstrated by numerical experiments with simulated radar observations and compared with the traditional least squares methods which consider neither the precise observation times and positions nor the velocity time tendency. The new method is also applied to real radar data for a heavy rainfall event during the 2001 Meiyu season in China.[PUBLICATION ABSTRACT] |
| Author | 刘舜 邱崇践 许秦 张芃菲 郜吉尔 邵爱梅 |
| AuthorAffiliation | CenterforAnalysisandPredictionofStorms,Norman,Oklahoma,USA73069 CollegeofAtmosphereicSciences,LanzhouUniversity,Lanzhou,Gansu730000 CollegeofAtmosphereicSciences,LanzhouUniversity,Lanzhou,Gansu730000/CooperativeInstituteforMesoscaleMeteorologicalStudies,Norman,Oklahoma,USA73069 CooperativeInstituteforMesoscaleMeteorologicalStudies,Norman,Oklahoma,USA73069 NationalSevereStormsLaboratory,Norman,Oklahoma,USA73069 |
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| CitedBy_id | crossref_primary_10_1007_s00376_007_0893_0 crossref_primary_10_1175_JTECH_D_11_00019_1 crossref_primary_10_1175_2009JTECHA1256_1 crossref_primary_10_1007_s00376_021_1035_9 crossref_primary_10_1175_JTECH_D_13_00190_1 crossref_primary_10_1175_2009MWR2980_1 crossref_primary_10_2151_sola_2020_042 crossref_primary_10_5194_gmd_17_5883_2024 |
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| SubjectTerms | Atmospheric sciences Cost function Data assimilation Data collection Doppler radar Doppler radar observation Doppler sonar Heavy rainfall Mathematical analysis Meteorology Methods Momentum Numerical experiments Observation times Perturbation Polynomials Radar Radar beams Radar data Rainfall Temperature distribution Temperature fields Thermodynamic fields Thermodynamics Velocity Vorticity Vorticity equations Wind Wind fields Winds 变量法 多普勒雷达 气象观测 热力场 |
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| Title | An Improved Method for Doppler Wind and Thermodynamic Retrievals |
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