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Dynamics of bioconvection flow of micropolar nanoparticles with Cattaneo-Christov expressions

查看全文 作　　者：[1]S.A.SHEHZAD;[2]T.MUSHTAQ;[3]Z.ABBAS;[1,3]A.RAUF;[1]S.U.KHAN;[4,5]I.TLILI 高影响力作者 机构地区：[1]Department of Mathematics,COMSATS University Islamabad,Sahiwal 57000,Pakistan;[2]Department of Mathematics,COMSATS University Islamabad,Vehari 61100,Pakistan;[3]Department of Mathematics,The Islamia University of Bahawalpur,Bahawalpur 63100,Pakistan;[4]Institute of Research and Development,Duy Tan University,Da Nang 550000,Vietnam;[5]Faculty of Civil Engineering,Duy Tan University,Da Nang 550000,Vietnam高影响力机构 出　　处：《Applied Mathematics and Mechanics(English Edition)》索引2020年第41卷第9期,共12页高影响力期刊 摘　　要：A numerical analysis is performed to analyze the bioconvective double diffusive micropolar non-Newtonian nanofluid flow caused by stationary porous disks.The consequences of the current flow problem are further extended by incorporating the Brownian and thermophoresis aspects.The energy and mass species equations are developed by utilizing the Cattaneo and Christov model of heat-mass fluxes.The flow equations are converted into an ordinary differential model by employing the appropriate variables.The numerical solution is reported by using the MATLAB builtin bvp4c method.The consequences of engineering parameters on the flow velocity,the concentration,the microorganisms,and the temperature profiles are evaluated graphically.The numerical data for fascinating physical quantities,namely,the motile density number,the local Sherwood number,and the local Nusselt number,are calculated and executed against various parametric values.The microrotation magnitude reduces for increasing magnetic parameters.The intensity of the applied magnetic field may be utilized to reduce the angular rotation which occurs in the lubrication processes,especially in the suspension of flows.On the account of industrial applications,the constituted output can be useful to enhance the energy transport efficacy and microbial fuel cells. 关 键 词：bioconvection flow micropolar fluid NANOPARTICLE Cattaneo-Christov theory porous disk
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