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ID:50163333
大小:5.17 MB
页数:62页
时间:2020-03-04
《ANSYS FLUENT中的自然对流问题.pdf》由会员上传分享,免费在线阅读,更多相关内容在行业资料-天天文库。
1、CustomerTrainingMaterialLt4Lecture4NaturalConvectionHeatTransferHeatTransferModelingusingANSYSFLUENTANSYSFLUENTANSYS,Inc.ProprietaryRelease13.0©2010ANSYS,Inc.Allrightsreserved.L4-1December2010HeatTransferModelingusingANSYSFLUENTOutlineCustomerTrainingMaterial1.Theory/Definition4.ModelsetupinFLUENTa.
2、Phenomenaa.Referencedensityandb.TransitionTransitiontoturbulentflowtoturbulentflowtemperatureb.Boussinesqvs.incompressibleidealgas2.Turbulencea.Dyyynamicvs.thermalboundary5.ElExampleslayera.Validationcase–Tallcavityb.Fullbuoyancyeffectb.Baselinecasesi.CCoseddoaloseddomainwithhighRayayegleigh3.MdliMo
3、delingtiipsnumbera.Pressurediscretizationii.PlumewithhighRayleighnumberb.Timesteppingforunsteadyc.Industrialcase–GlasstankTC21simulation6.References7.AppppendixANSYS,Inc.ProprietaryRelease13.0©2010ANSYS,Inc.Allrightsreserved.L4-2December2010CustomerTrainingMaterialNaturalconvection:Theory&Definition
4、s&DefinitionsANSYS,Inc.ProprietaryRelease13.0©2010ANSYS,Inc.Allrightsreserved.L4-3December2010HeatTransferModelingusingANSYSFLUENTPhenomenaCustomerTrainingMaterial•Innaturalconvection,fluid∂PmotionisgeneratedduetoP+dx∂xT=Tdidensittdydiffifference(b(buoyancy))iinwthefluidcausedbytemperature∂ττyxyxΓxτ
5、+dygradients.yx∂xy•BodyforcesT=Tf–TypicallygravitationalP–Centrifugal(rotatingmachinery)–Coriolis(atmosphericandoceanicvorticalmotion)•Forthisclassofproblems,flowForcesactingonafluidparticleinandenergyarestronglycoupled.naturalconvection.ANSYS,Inc.ProprietaryRelease13.0©2010ANSYS,Inc.Allrightsreserv
6、ed.L4-4December2010HeatTransferModelingusingANSYSFLUENTLaminartoTurbulentTransitionCustomerTrainingMaterial•Innaturalconvection,theReynoldsnumbernolongercharacterizestheflow.•Withanappropriatereferencevelocity,itispossibletodetermineacriticalvalueoftheRayleighnumber(Ra).L–Experimentsshowthatthecriti
7、calRayleighnumber,Ra,isaround109.c–ThetransitionzoneisquitelargeasRavariesbetween106and1010.BuoyancyforceKinematic3βgLΔTνviscosityRa=GrPr=wherPr=LLναeαKinematicviscosityKinematicviscosityThermaldiffus
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