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涡度相关测量中的不确定性及其在生理模型中的应用。

Uncertainty in eddy covariance measurements and its application to physiological models.

作者信息

Hollinger D Y, Richardson A D

机构信息

USDA Forest Service NE Research Station, 271 Mast Road, Durham, NH 03824, USA.

出版信息

Tree Physiol. 2005 Jul;25(7):873-85. doi: 10.1093/treephys/25.7.873.

Abstract

Flux data are noisy, and this uncertainty is largely due to random measurement error. Knowledge of uncertainty is essential for the statistical evaluation of modeled and measured fluxes, for comparison of parameters derived by fitting models to measured fluxes and in formal data-assimilation efforts. We used the difference between simultaneous measurements from two towers located less than 1 km apart to quantify the distributional characteristics of the measurement error in fluxes of carbon dioxide (CO2) and sensible and latent heat (H and LE, respectively). Flux measurement error more closely follows a double exponential than a normal distribution. The CO2 flux uncertainty is negatively correlated with mean wind speed, whereas uncertainty in H and LE is positively correlated with net radiation flux. Measurements from a single tower made 24 h apart under similar environmental conditions can also be used to characterize flux uncertainty. Uncertainty calculated by this method is somewhat higher than that derived from the two-tower approach. We demonstrate the use of flux uncertainty in maximum likelihood parameter estimates for simple physiological models of daytime net carbon exchange. We show that inferred model parameters are highly correlated, and that hypothesis testing is therefore possible only when the joint distribution of the model parameters is taken into account.

摘要

通量数据存在噪声,这种不确定性主要源于随机测量误差。了解不确定性对于对模拟通量和实测通量进行统计评估、比较通过将模型拟合到实测通量而得出的参数以及在正式的数据同化工作中至关重要。我们利用相距不到1公里的两座塔的同步测量值之间的差异,来量化二氧化碳(CO₂)通量以及感热和潜热通量(分别为H和LE)测量误差的分布特征。通量测量误差更符合双指数分布而非正态分布。CO₂通量不确定性与平均风速呈负相关,而H和LE的不确定性与净辐射通量呈正相关。在相似环境条件下相隔24小时从单座塔进行的测量也可用于表征通量不确定性。通过这种方法计算出的不确定性略高于从双塔方法得出的不确定性。我们展示了通量不确定性在白天净碳交换简单生理模型的最大似然参数估计中的应用。我们表明推断出的模型参数高度相关,因此只有在考虑模型参数的联合分布时才有可能进行假设检验。

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