2004
DOI: 10.1029/2003rs002931
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Comparison of spaced‐antenna baseline wind estimators: Theoretical and simulated results

Abstract: [1] Formulas for the theoretical precision of cross-beam winds measured with spacedantenna profilers are developed and compared with results obtained from simulations for conditions of high signal-to-noise-ratios. These formulas relate the precision of wind measurement to radar and atmospheric parameters. Formulas for Briggs' Full Correlation Analysis, the Intersection method, and the Slope-at-Zero-Lag method are each presented for two implementations-estimating parameters for assumed Gaussian shaped correlati… Show more

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Cited by 13 publications
(14 citation statements)
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“…The two‐lag CCR estimator for cross‐beam wind measurements is analogous to the pulse pair estimator for radial wind measurements [ Doviak and Zrnic , 1993]. Doviak et al [2004] show that, under the condition T se ≪ τ c , and in the absence of noise, the two‐lag CCR estimator is identical to the slope‐at‐zero‐lag (SZL) estimator described by Lataitis et al [1995]. It can be expected that the estimates obtained from a fitted line have smaller errors than those obtained by simply using data at ± T se .…”
Section: Performance Of Wind Estimatorsmentioning
confidence: 99%
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“…The two‐lag CCR estimator for cross‐beam wind measurements is analogous to the pulse pair estimator for radial wind measurements [ Doviak and Zrnic , 1993]. Doviak et al [2004] show that, under the condition T se ≪ τ c , and in the absence of noise, the two‐lag CCR estimator is identical to the slope‐at‐zero‐lag (SZL) estimator described by Lataitis et al [1995]. It can be expected that the estimates obtained from a fitted line have smaller errors than those obtained by simply using data at ± T se .…”
Section: Performance Of Wind Estimatorsmentioning
confidence: 99%
“…Because parameters τ p and τ x in can only be estimated, the baseline wind estimate is expressed as Doviak et al [2004] show that the correlation between the estimates p and x can be ignored in computing the standard deviation of the D‐FCA baseline wind estimates. Thus the SD [ ox ] for baseline wind estimates obtained from the D‐FCA is, …”
Section: Performance Of Wind Estimatorsmentioning
confidence: 99%
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“…for different baselines B ij , the effect of the variance of τ c on τ (ij ) p was assumed negligible, following the results of Doviak et al (2004). The model calculations become unwieldy as τ (ij ) i becomes much larger than τ (ij ) p +τ c , where τ c is the square root of the second moment of the Gaussian function.…”
Section: Effects Of Baseline Length and Orientationmentioning
confidence: 99%