4.4 Article

Convective and Turbulent Motions in Nonprecipitating Cu. Part I: Method of Separation of Convective and Turbulent Motions

期刊

JOURNAL OF THE ATMOSPHERIC SCIENCES
卷 78, 期 7, 页码 2307-2321

出版社

AMER METEOROLOGICAL SOC
DOI: 10.1175/JAS-D-20-0127.1

关键词

Convection; Turbulence; Cumulus clouds; Mixing; Filtering techniques; Large eddy simulations

资金

  1. Israel Science Foundation [1393/14, 2027/17, 2635/20]
  2. Office of Science (BER)
  3. U.S. Department of Energy Atmospheric System Research Program [DE-SC008811, DE-SC0014295, ASR: DE-FOA-0018000]

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The study demonstrates how to separate the velocity field in clouds into convective and turbulent components, including constructing an idealized flow, developing a wavelet method, and verifying the effectiveness through simulation results.
Atmospheric motions in clouds and cloud surroundings have a wide range of scales, from several kilometers to centimeters. These motions have different impacts on cloud dynamics and microphysics. Larger-scale motions (hereafter referred to as convective motions) are responsible for mass transport over distances comparable with cloud scale, while motions of smaller scales (hereafter referred to as turbulent motions) are stochastic and responsible for mixing and cloud dilution. This distinction substantially simplifies the analysis of dynamic and microphysical processes in clouds. The present research is Part I of the study aimed at describing the method for separating the motion scale into a convective component and a turbulent component. An idealized flow is constructed, which is a sum of an initially prescribed field of the convective velocity with updrafts in the cloud core and downdrafts outside the core, and a stochastic turbulent velocity field obeying the turbulent properties, including the -5/3 law and the 2/3 structure function law. A wavelet method is developed allowing separation of the velocity field into the convective and turbulent components, with parameter values being in a good agreement with those prescribed initially. The efficiency of the method is demonstrated by an example of a vertical velocity field of a cumulus cloud simulated using the System for Atmospheric Modeling (SAM) with bin microphysics and resolution of 10 m. It is shown that vertical velocity in clouds indeed can be represented as a sum of convective velocity (forming zone of cloud updrafts and subsiding shell) and a stochastic velocity obeying laws of homogeneous and isotropic turbulence.

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