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STOCHASTIC ALGORITHM AND NUMERICAL SIMULATION FOR DROP SCAVENGING OF AEROSOLS
引用本文:赵海波,郑楚光. STOCHASTIC ALGORITHM AND NUMERICAL SIMULATION FOR DROP SCAVENGING OF AEROSOLS[J]. 应用数学和力学(英文版), 2006, 27(10): 1321-1332. DOI: 10.1007/s 10483-006-1004-z
作者姓名:赵海波  郑楚光
作者单位:State Key Laboratory of Coal Combustion Huazhong University of Science and Technology,Wuhan 430074,P.R.China,State Key Laboratory of Coal Combustion,Huazhong University of Science and Technology,Wuhan 430074,P.R.China
基金项目:国家重点基础研究发展计划(973计划);国家自然科学基金
摘    要:The time evolution of aerosol size distribution during precipitation, which is founded mathematically by general dynamic equation (GDE) for wet removal, describes quantitatively the process of aerosol wet scavenging. The equation depends on aerosol size distribution, raindrop size distribution and the complicated model of scavenging coefficient which is induced by taking account of the important wet removal mechanisms such as Brownian diffusion, interception and inertial impaction. Normal numerical methods can hardly solve GDE, which is a typical partially integro-differential equation. A new multi-Monte Carlo method was introduced to solve GDE for wet removal, and then was used to simulate the wet scavenging of aerosols in the real atmospheric environment. The results of numerical simulation show that, the smaller lognormal raindrop size distribution and lognormal initial aerosol size distribution, the smaller geometric mean diameter or geometric standard deviation of raindrops can help scavenge small aerosols and intermediate size aerosols better, though large aerosols are prevented from being collected in some ways.

关 键 词:浮质 沉淀 Monte. Carlo法 数字模拟
收稿时间:2005-04-29
修稿时间:2006-07-10

Stochastic algorithm and numerical simulation for drop scavenging of aerosols
Hai-bo Zhao Doctor,Chu-guang Zheng. Stochastic algorithm and numerical simulation for drop scavenging of aerosols[J]. Applied Mathematics and Mechanics(English Edition), 2006, 27(10): 1321-1332. DOI: 10.1007/s 10483-006-1004-z
Authors:Hai-bo Zhao Doctor  Chu-guang Zheng
Affiliation:State Key Laboratory of Coal Combustion,Huazhong University of Science and Technology,Wuhan 430074,P.R.China
Abstract:The time evolution of aerosol size distribution during precipitation, which is founded mathematically by general dynamic equation (GDE) for wet removal, describes quantitatively the process of aerosol wet scavenging. The equation depends on aerosol size distribution, raindrop size distribution and the complicated model of scavenging coefficient which is induced by taking account of the important wet removal mechanisms such as Brownian diffusion, interception and inertial impaction. Normal numerical methods can hardly solve GDE, which is a typical partially integro-differential equation. A new multi-Monte Carlo method was introduced to solve GDE for wet removal, and then was used to simulate the wet scavenging of aerosols in the real atmospheric environment. The results of numerical simulation show that, the smaller lognormal raindrop size distribution and lognormal initial aerosol size distribution, the smaller geometric mean diameter or geometric standard deviation of raindrops can help scavenge small aerosols and intermediate size aerosols better, though large aerosols are prevented from being collected in some ways.
Keywords:wet removal  aerosol  precipitation  Monte. Carlo method  numerical simulation
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