GSTDTAP  > 地球科学
DOI10.5194/acp-17-13509-2017
Stochastic coalescence in Lagrangian cloud microphysics
Dziekan, Piotr; Pawlowska, Hanna
2017-11-14
发表期刊ATMOSPHERIC CHEMISTRY AND PHYSICS
ISSN1680-7316
EISSN1680-7324
出版年2017
卷号17期号:22
文章类型Article
语种英语
国家Poland
英文摘要

Stochasticity of the collisional growth of cloud droplets is studied using the super-droplet method (SDM) of Shima et al. (2009). Statistics are calculated from ensembles of simulations of collision-coalescence in a single well-mixed cell. The SDM is compared with direct numerical simulations and the master equation. It is argued that SDM simulations in which one computational droplet represents one real droplet are at the same level of precision as the master equation. Such simulations are used to study fluctuations in the autoconversion time, the sol-gel transition and the growth rate of lucky droplets, which is compared with a theoretical prediction. The size of the coalescence cell is found to strongly affect system behavior. In small cells, correlations in droplet sizes and droplet depletion slow down rain formation. In large cells, collisions between raindrops are more frequent and this can also slow down rain formation. The increase in the rate of collision between raindrops may be an artifact caused by assuming an overly large well-mixed volume. The highest ratio of rain water to cloud water is found in cells of intermediate sizes. Next, we use these precise simulations to determine the validity of more approximate methods: the Smoluchowski equation and the SDM with multiplicities greater than 1. In the latter, we determine how many computational droplets are necessary to correctly model the expected number and the standard deviation of the autoconversion time. The maximal size of a volume that is turbulently well mixed with respect to coalescence is estimated at V-mix = 1.5 x 10(-2) cm(3). The Smoluchowski equation is not valid in such small volumes. It is argued that larger volumes can be considered approximately well mixed, but such approximation needs to be supported by a comparison with fine-grid simulations that resolve droplet motion.


领域地球科学
收录类别SCI-E
WOS记录号WOS:000415098000002
WOS关键词DROPLET GROWTH ; COLLECTION EQUATION ; NUMERICAL-SOLUTION ; SIZE DISTRIBUTION ; MODEL ; SIMULATIONS ; TURBULENCE ; PRECIPITATION ; FLUCTUATIONS ; TRACKING
WOS类目Environmental Sciences ; Meteorology & Atmospheric Sciences
WOS研究方向Environmental Sciences & Ecology ; Meteorology & Atmospheric Sciences
引用统计
文献类型期刊论文
条目标识符http://119.78.100.173/C666/handle/2XK7JSWQ/29479
专题地球科学
作者单位Univ Warsaw, Inst Geophys, Fac Phys, Warsaw, Poland
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Dziekan, Piotr,Pawlowska, Hanna. Stochastic coalescence in Lagrangian cloud microphysics[J]. ATMOSPHERIC CHEMISTRY AND PHYSICS,2017,17(22).
APA Dziekan, Piotr,&Pawlowska, Hanna.(2017).Stochastic coalescence in Lagrangian cloud microphysics.ATMOSPHERIC CHEMISTRY AND PHYSICS,17(22).
MLA Dziekan, Piotr,et al."Stochastic coalescence in Lagrangian cloud microphysics".ATMOSPHERIC CHEMISTRY AND PHYSICS 17.22(2017).
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