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Local flux-profile relationships of wind speed and temperature in a canopy layer in atmospheric stable conditions

机译:大气稳定条件下冠层的风速与温度的局部通量-剖面关系

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The particularities of the physics of the canopy layer pose challenges to thedetermination and use of traditional universal functions so helpful in theatmospheric surface layer. Progress toward "universal-like functions" such asthose provided by Monin-Obukhov similarity theory for the canopy layer hasbeen modest. One of the challenges lies in that the assumptions underlyingMonin-Obukhov similarity theory do not hold within a canopy layer. This paperthus examines the local flux-profile relations for wind (Φm) and fortemperature (Φh). It uses three different stability parameters, i.e.,h/L(h) at tree top, local z/L(z), and the local bulkRichardson number (Ri), within a tall forest canopy in nighttimestable (indicated by h/L(h) > 0) conditions. Results suggestthat the in-canopy Φm can be described using the local Richardsonnumber Ri. Furthermore, Φm is found to increase linearlywith Ri in the upper canopy layer for |Ri| < 1. When local |Ri| > 1, |Φm|decreases with |Ri| in a power function, a result consistent for alllevels of measurements within the canopy. When both local Φh andlocal Ri are positive, i.e., the local downward turbulent heat fluxis consistent with the local temperature gradient, the local Φhincreases with the local Ri when Ri < 1. However,Φh does not change with Ri (or much more scattered) whenRi > 1. The relationship between local Φh andRi disappears when counter-gradient heat transfer occurs in stronglystable conditions. A self-correlation analysis is used to examine theinfluence of self-correlation and the physical meaning of theserelationships.
机译:冠层物理的特殊性对传统通用功能的确定和使用提出了挑战,因此对大气表层很有帮助。诸如Monin-Obukhov相似性理论为树冠层所提供的“类通用函数”的进展尚不多。挑战之一在于,Monin-Obukhov相似性理论所基于的假设不在树冠层内。因此,本文研究了风(Φ m )和温度(Φ h )。它使用三个不同的稳定性参数,即在树顶的 h / L(h),局部 z / L(z)和局部bulkRichardson数( Ri )在夜间稳定的高大林冠层内(以 h / L(h)来描述树冠内Φ m 。此外,对于| Ri <,发现Φ m 在上冠层中随 Ri 线性增加。 / i> | <1.本地| Ri | > 1,|Φ m |减小|| Ri |在幂函数中,结果与顶篷内所有级别的测量结果一致。当局部Φ h 和局部 Ri 均为正时,即局部向下的湍流热通量与局部温度梯度,当 Ri <时,局部Φ h 随局部 Ri 增大1.但是,当 Ri时,Φ h 不会随 Ri 改变(或更分散)。 h 和 Ri 之间的关系消失发生在非常稳定的条件下。使用自相关分析来检验自相关的影响以及这些关系的物理含义。

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