2015
DOI: 10.1002/2015gl065929
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Robust estimates of soil moisture and latent heat flux coupling strength obtained from triple collocation

Abstract: Land surface models (LSMs) are often applied to predict the one‐way coupling strength between surface soil moisture (SM) and latent heat (LH) flux. However, the ability of LSMs to accurately represent such coupling has not been adequately established. Likewise, the estimation of SM/LH coupling strength using ground‐based observational data is potentially compromised by the impact of independent SM and LH measurements errors. Here we apply a new statistical technique to acquire estimates of one‐way SM/LH coupli… Show more

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Cited by 41 publications
(55 citation statements)
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“…Since the variance terms (i.e., β C v v and CεTεT) are always positive, equation illustrates that soil moisture and air temperature observation errors will uniformly reduce the magnitude of | R obs | relative to | R true | in . This source of bias in coupling strength estimates has been noted previously by Crow et al () and Findell et al (). As a result, the use of more accurate soil moisture products will produce progressively higher | R obs | values (Crow et al, ).…”
Section: Methodssupporting
confidence: 69%
“…Since the variance terms (i.e., β C v v and CεTεT) are always positive, equation illustrates that soil moisture and air temperature observation errors will uniformly reduce the magnitude of | R obs | relative to | R true | in . This source of bias in coupling strength estimates has been noted previously by Crow et al () and Findell et al (). As a result, the use of more accurate soil moisture products will produce progressively higher | R obs | values (Crow et al, ).…”
Section: Methodssupporting
confidence: 69%
“…Instead of estimating the random error variance of an unknown signal observed by three data sets as described above, Crow et al () extended TC to estimate the coupling strength between two different geophysical variables, namely, SM and LH. The basic assumptions are same as in classic TC; that is, all measurements are linearly related to their corresponding true values SMA=αA+βASMTrue+εA,A[],,ijk LHB=αB+βBLHTrue+εB,B[],,lmn where α and β represent additive and multiplicative systematic errors of each data set with regard to the (unknown) truth True, ε denotes zero‐mean random error with temporally constant variance, and A and B represent three independent estimates of SM and LH, respectively.…”
Section: Methods and Data Setsmentioning
confidence: 99%
“…Therefore, it provides a means for estimating true coupling strength between SM and LH using error‐prone data (e.g., remote sensing retrievals of SM A and LH B ). A more detailed derivation for (8) can be found in Crow et al ().…”
Section: Methods and Data Setsmentioning
confidence: 99%
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“…These temporal and spatial gaps complicate the sampling of soil moisture‐air temperature coupling strength estimates (Mueller & Seneviratne, ). Furthermore, random errors in soil moisture products induce a low bias into coupling strength estimates (Crow et al, ; Findell et al, ). Due to the inevitable presence of such error, any coupling strength sampled from mutually independent soil moisture and air temperature estimates is most accurately interpreted as a lower bound estimate.…”
Section: Introductionmentioning
confidence: 99%