Numerical Estimation of Error Variance in Horizontal Divergence for the Adjustment of Vertical Winds Derived from Conical-Scan-Based Dual-Doppler Radar Data based on the "Floating Boundary Condition" Concept.

Q4 Earth and Planetary Sciences
芳則 山田
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引用次数: 13

Abstract

Error variance in a horizontal divergence field due to random error in raw radial velocity data was numerically estimated in order to apply the“floating boundary condition”concept developed by Chong and Testud(1983)to the adjustment of vertical wind fields derived from conica1−scan− based dual−Doppler radar observation.A filter for interpolating raw radial velocity data onto common grids consisted of a combination of distance−weighted spatial averaging and a Cressman weighting function.Two cases,一shallow and deep一,were considered with error variance and gain estimated for both,using three influence volumes of sphere and oblate spheroids.Results without vertical shear showed for the two cases that the filter retrieved original wind fields well regardless of the shapes of influence volume considered,and that the distortion of wind fields through filtering was negligible for the horizontal scale of meteorological interests to be observed by dual−Doppler Irad ar synthesis.For such a scale,the error variance was considered constant,and was almost equal to that in noise only,in which random noise alone accountedfor simulatedDopplervelocities。Based on results for noise only,a simple way to estimate error variance in horizontal divergence in terms of rms of random error in raw radial velocity data was presented for different baseline lengths, These estimates may be used for most vertical wind adjustment by floating boundary condition because the presence of vertical shear would not considerably alter estimates.
基于“浮动边界条件”概念的锥形扫描双多普勒雷达平差水平散度误差方差数值估计
为了将Chong和Testud(1983)提出的“浮动边界条件”概念应用于基于锥形扫描的双多普勒雷达观测所得的垂直风场平差,对原始径向速度数据随机误差引起的水平散度场误差方差进行了数值估计。用于将原始径向速度数据插值到公共网格上的滤波器由距离加权空间平均和Cressman加权函数的组合组成。考虑了浅层和深层两种情况,使用球面和扁圆球体的三种影响体积估计了两种情况的误差方差和增益。没有垂直切变的结果表明,在这两种情况下,无论所考虑的影响体积的形状如何,滤波器都能很好地检索到原始风场,并且对于通过双-多普勒伊拉克雷达合成观测到的气象兴趣的水平尺度,通过滤波产生的风场畸变可以忽略不计。对于这样的尺度,误差方差被认为是恒定的,并且几乎等于噪声中的误差方差,其中随机噪声单独解释了模拟的多普勒速度。仅基于噪声的结果,提出了一种简单的方法,根据原始径向速度数据中随机误差的均方根来估计不同基线长度下水平散度的误差方差。这些估计值可用于浮动边界条件下的大多数垂直风调整,因为垂直切变的存在不会显著改变估计值。
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来源期刊
Papers in Meteorology and Geophysics
Papers in Meteorology and Geophysics Earth and Planetary Sciences-Geophysics
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