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Stability analysis of turbulent heat exchange over the heterogeneous environmental interface in climate models

机译:气候模型中非均质环境界面湍流热交换的稳定性分析

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Based on a short review of the different parameterization schemes for sub grid scale surface fluxes in climate and other atmospheric models of different scales, the flux aggregation effect over a heterogeneous grid box leading to the occurrence of Schmidt's paradox is considered. To investigate this effect in the sub grid scale parameterization, we have introduced a dynamical system approach, where the horizontal energy exchange is taken into account and is represented by a matrix of coupling parameters. Since it is, in general, very difficult to specify the quantities in that matrix, a sufficient condition for the asymptotic stability that can be applied for any coupling matrix is derived. Two theorems that consider the flux aggregation effect over a heterogeneous grid box are proved. Finally, we have showed how, by their application, Schmidt's paradox can be overcome. It is demonstrated through a numerical example of turbulent energy exchange over the grid-box including the part of the Prospect park, New York, USA. (C) 2015 Elsevier Inc. All rights reserved.
机译:基于对气候和其他不同规模的大气模型中亚网格尺度表面通量的不同参数化方案的简短回顾,考虑了异质网格箱上的通量聚集效应,导致了施密特悖论的发生。为了研究子网格规模参数化中的这种影响,我们引入了一种动态系统方法,其中考虑了水平能量交换,并由耦合参数矩阵表示。由于通常很难在该矩阵中指定数量,因此得出了可以应用于任何耦合矩阵的渐近稳定性的充分条件。证明了两个考虑非均质网格箱上通量聚集效应的定理。最后,我们展示了如何通过应用来克服施密特的悖论。通过在网格箱上进行湍流能量交换的数值示例(包括美国纽约Prospect公园的一部分)进行了演示。 (C)2015 Elsevier Inc.保留所有权利。

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