首页> 外文期刊>Journal of Applied Meteorology and Climatology >Two Types of Physical Inconsistency to Avoid with Univariate Quantile Mapping: A Case Study over North America Concerning Relative Humidity and Its Parent Variables
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Two Types of Physical Inconsistency to Avoid with Univariate Quantile Mapping: A Case Study over North America Concerning Relative Humidity and Its Parent Variables

机译:避免两种类型的物理不一致,避免单变量定位 - 北美关于相对湿度及其父变量的案例研究

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Univariate quantile mapping (QM), a technique often used to statistically postprocess climate simulations, may generate physical inconsistency. This issue is investigated here by classifying physical inconsistency into two types. Type I refers to the attribution of an impossible value to a single variable, and type II refers to the breaking of a fixed intervariable relationship. Here QM is applied to relative humidity (RH) and its parent variables, namely, temperature, pressure, and specific humidity. Twelve sites representing various climate types across North America are investigated. Time series from an ensemble of ten 3-hourly simulations are postprocessed, with the CFSR reanalysis used as the reference product. For type I, results indicate that direct postprocessing of RH generates supersaturation values (&100%) at relatively small frequencies of occurrence. Generated supersaturation amplitudes exceed observed values in fog and clouds. Supersaturation values are generally more frequent and higher when RH is deduced from postprocessed parent variables. For type II, results show that univariate QM practically always breaks the intervariable thermodynamic relationship. Heuristic proxies are designed for comparing the initial bias with physical inconsistency of type II, and results suggest that QM generates a problem that is arguably lesser than the one it is intended to solve. When physical inconsistency is avoided by capping one humidity variable at its saturation level and deducing the other, statistical equivalence with the reference product remains much improved relative to the initial situation. A recommendation for climate services is to postprocess RH and deduce specific humidity rather than the opposite.
机译:单变量定量位映射(QM),一种经常用于统计后处理气候模拟的技术可能会产生物理不一致。这里通过将物理不一致分为两种类型来研究此问题。 I类型指的是对单个变量的不可能值的归属,并且II型是指破坏固定的间隔关系。这里QM应用于相对湿度(RH)及其亲本变量,即温度,压力和特定湿度。调查了代表北美各种气候类型的十二场所。从10个3小时模拟的集合的时间序列进行后处理,CFSR再分析用作参考产品。对于I型,结果表明RH的直接后处理在相对小的发生频率下产生超饱和值(& 100%)。产生的超饱和幅度超过雾和云中观察到的值。从后处理父变量推导出RH时,过饱和值通常更频繁,更高。对于II型,结果表明,单变量QM实际上总是始终打破间隔的热力学关系。启发式代理被设计用于将初始偏差与II型的物理不一致进行比较,结果表明QM产生的问题可以比旨在解决的问题更小。当通过在其饱和水平下覆盖一个湿度变量并推导另一个湿度变量来避免出物理不一致时,与参考产品的统计等效相对于初始情况仍然很大。气候服务的建议是对后处理RH并推导出特定的湿度而不是相反的湿度。

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