对《多普勒激光雷达风观测对单层气象分析的影响》一文的评论

A. Stoffelen, G. Marseille, E. Andersson, D. Tan
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引用次数: 9

摘要

Riishojgaard等人(2004)的论文研究了前瞻性多普勒风激光雷达(DWL)视距(LOS)单视角风在气象分析中的同化和影响。认为单分量风观测在减少风分析误差方面远不如矢量风信息有效。这项工作具有重要的意义,因为未来天基DWL仪器将提供精确的单视角LOS风廓线测量。Riishojgaard等人正确地认为,这种风的用处需要在太空任务的设计阶段得到很好的解决。即将到来的欧洲空间局大气动力学任务(ADM),称为Aeolus,就是在这种情况下提到的。Riishojgaard等人的研究是在一个理想化的、非常简化的框架下进行的。我们关注的是:1)简单的框架不能很好地代表用于数值天气预报(NWP)的最先进的全球数据同化系统的特征;2)所讨论的DWL情景具有丰富而不切实际的覆盖范围和质量。因此,他们的结论可能会误导人们,并且对可负担得起的基于空间的DWL的关键设计考虑贡献甚微。结果(以及分析风场的质量)可能更加真实,在我们看来,在一个更精心设计的实验中,对LOS风更有利。如果仅基于观测结果,NWP分析问题将严重不确定。为了克服这个问题,数据同化通常将相对稀疏的观测提供的信息与密集网格上的短期预报结合起来(Daley 1991)。由于NWP模型状态的观测很差,因此将局部观测增量在更大的区域内仔细分布是至关重要的。这个过程是基于背景误差结构的统计知识来完成的。在四维变分数据同化(4DVAR)分析系统中,还利用了模型状态的时间演化信息。在任何局部观测周围,背景误差的多变量空间相关信息(如背景误差协方差矩阵B所示)用于提供模式大气状态的空间相干更新。对于LOS风分析,B协方差结构在空间上插值观测到的风分量和推断未观测到的风分量的空间格局以及相关的温度和压力增量至关重要。无论是在实际应用中还是在Riishojgaard等人的简化框架中,DWL空间任务的B矩阵设计和采样策略都是决定数据影响的两个最重要的因素。在B较差的情况下,这通常会导致空间上较差的分析,特别是当观察值稀疏或未观察到一个或多个分析变量时。另一方面,在相对密集的观测网络中,与许多观测相关联的多元空间结构将重叠,不完美B的影响将减弱(通过过采样)。我们的具体意见在两个方面。首先是Riishojgaard等人的论文使用了合成涡流。通讯作者地址:Dr. Ad Stoffelen,荷兰皇家气象研究所,Postbus 201, 3730 AE de Bilt, Netherlands。电子邮件:ad.stoffelen@knmi.nl 1276 J O U R N A L O F P P L E D M E T E O R O L O G Y卷44
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Comments on "The Impact of Doppler Lidar Wind Observations on a Single-Level Meteorological Analysis"
The paper by Riishojgaard et al. (2004) investigates the assimilation and impact of prospective Doppler wind lidar (DWL) line-of-sight (LOS) single-perspective winds in meteorological analysis. It is argued that single-component wind observations are far less effective in reducing wind analysis error than vector wind information. This work has relevance because the prospects are good that space-based DWL instruments will provide accurate wind profiles of single-perspective LOS wind profile measurements in the future. Riishojgaard et al. rightly argue that the usefulness of such winds needs to be well addressed in the design phase of space missions. The forthcoming European Space Agency Atmospheric Dynamics Mission (ADM), called Aeolus, is referred to in this context. The Riishojgaard et al. study is carried out in an idealized and very simplified framework. Our concerns are 1) that the simple framework poorly represents the characteristics of a state-of-the-art global data assimilation system for numerical weather prediction (NWP) and 2) that the DWL scenarios that are discussed have abundant and unrealistic coverage and quality. As such, their conclusions may be misleading for, and contribute little toward, the critical design considerations for an affordable space-based DWL. The results (and the quality of the analyzed wind fields) could be far more realistic and, in our view, far more favorable for LOS winds in a more carefully designed experiment. The NWP analysis problem would be severely underdetermined if it were based on the observations alone. To overcome this problem, data assimilation typically combines the information provided by the relatively sparse observations with a short-range forecast on a dense grid (Daley 1991). Because the NWP model state is poorly observed, it is critical that local observation increments are carefully distributed spatially in a wider area. This process is done based on statistical knowledge of the background error structures. In a fourdimensional variational data assimilation (4DVAR) analysis system, information on the temporal evolution of the model state is also exploited. Around any local observation, information on the multivariate spatial correlation of the background errors, as represented in the background-error covariance matrix B, is used to provide a spatially coherent update of the model atmospheric state. For LOS wind analysis, the B covariance structures are crucial in both spatially interpolating the observed wind component and inferring the spatial pattern of the unobserved component of wind as well as the associated temperature and pressure increments. The design of the B matrix and the sampling strategy of the DWL space mission are the two most important factors that determine the impact of the data, both in real application and within the simplified framework of Riishojgaard et al. In the case in which B is poor, this would generally result in spatially poor analyses, especially when the observations are sparse or when one or several analysis variables are unobserved. In a relatively dense observation network, on the other hand, the multivariate spatial structures associated with many observations will overlap and the effect of an imperfect B will diminish (by oversampling). Our specific comments are in two areas. The first is that the Riishojgaard et al. paper uses a synthetic vortex Corresponding author address: Dr. Ad Stoffelen, Royal Netherlands Meteorological Institute, Postbus 201, 3730 AE de Bilt, Netherlands. E-mail: ad.stoffelen@knmi.nl 1276 J O U R N A L O F A P P L I E D M E T E O R O L O G Y VOLUME 44
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