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External mass transfer from/to a single sphere in a nonlinear uniaxial extensional creeping flow

External mass transfer from/to a single sphere in a nonlinear uniaxial extensional creeping flow

作     者:Anjun Liu Jie Chen Moshe Favelukis Meng Guo Meihong Yang Chao Yang Tao Zhang Min Wang Hao-yue Quan 

作者机构:Qilu University of Technology(Shandong Academy of Sciences)Shandong Computer Science Center(National Supercomputer Center in Jinan)Jinan 250101China CAS Key Laboratory of Green Process and EngineeringInstitute of Process EngineeringChinese Academy of SciencesBeijing 100190China School of Chemical EngineeringUniversity of Chinese Academy of SciencesBeijing 100049China Department of Chemical EngineeringShenkar College of Engineering and DesignRamat-Gan5252626Israel Dynamic Machinery Institute of Inner MongoliaInner MongoliaHohhot 010010China 

出 版 物:《Chinese Journal of Chemical Engineering》 (中国化学工程学报(英文版))

年 卷 期:2022年第35卷第1期

页      面:230-245页

核心收录:

学科分类:081704[工学-应用化学] 0817[工学-化学工程与技术] 08[工学] 081701[工学-化学工程] 

基  金:support and helpful insight.This work was supported by the National Key Research and Development Program(2021YFC2902502) the National Natu-ral Science Foundation of China(21938009,91934301,22078320) the Major Scientific and Technological Innovation Projects in Shan-dong Province(2019JZZY010302) the Shandong Key Research and Development Program(International Cooperation Office)(2019GHZ018) the Shandong Province Postdoctoral Innovative Talents Support Plan(SDBX2020018) the External Cooperation Program of BIC,Chinese Academy of Sciences(122111KYSB20190032) Chemistry and Chemical Engineering Guangdong Laboratory(1922006) GHfund B(202107021062) 

主  题:External mass transfer Nonlinear extensional flow Sphere Empirical correlation 

摘      要:This work systematically simulates the external mass transfer from/to a spherical drop and solid particle suspended in a nonlinear uniaxial extensional creeping *** mass transfer problem is governed by three dimensionless parameters:the viscosity ratio(λ),the Peclet number(Pe),and the nonlinear intensity of the flow(E).The existing mass transfer theory,valid for very large Peclet numbers only,is expanded,by numerical simulations,to include a much larger range of Peclet numbers(1≤Pe≤105).The simulation results show that the dimensionless mass transfer rate,expressed as the Sherwood number(5 h),agrees well with the theoretical results at the convection-dominated regime(Pe103).Only when E5/4,the simulated Sh for a solid sphere in the nonlinear uniaxial extensional flow is larger than theoretical results because the theory neglects the effect of the vortex formed outside the particle on the rate of mass *** correlations are proposed to predict the influence of the dimensionless governing parameters(λ,Pe,E)on the Sherwood number(Sh).The maximum deviations of all empirical correlations are less than 15%when compared to the numerical simulated results.

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