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ID:59780290
大小:9.02 MB
页数:56页
时间:2020-11-24
《疏水材料-超疏水.ppt》由会员上传分享,免费在线阅读,更多相关内容在应用文档-天天文库。
1、Supperrepellentmaterial1WettabilityYoung’sequation:cosθ=(γSV–γSL)/γLVHydrophobic:θ›90°;Hydrophilic:θ‹90°.WettabilityisafundamentalpropertyofmaterialsurfacesWatercontactangle(WCA)largerthan150°andextremelylowWCAhysteresisorslidinganglelessthan10°.Super
2、hydrophobicitySlidinganglemg(sinα)/ω=γ(cosθa-cosθr)θa–Advancingcontactangle,θr–Recedingcontactangle,m-Thequalityofwaterdrop,g-Accelerationofgravity,ω-Diameterofwaterdrop,γ-SurfaceEnergyofwaterdrop。m,g,ω,γareconstant,then:sinα∝cosθa–cosθr.Awidespectrum
3、ofapplicationssoysauceWatercollector inthedesertAntifoulingcoatingTheundesirableaccumulationofmicroorganisms,plants,andanimalsonartificialsurfacesimmersedinseawater.Highfrictionalresistanceandfuelconsumption,duetogeneratedroughness,Deteriorationofthec
4、oatingsothatcorrosion,discolouration,andalterationoftheelectricalconductivityofthematerialarefavoured.LowsurfaceenergycoatingformitigatingmarinebiologicalfoulingAntifoulingcoatingDragreductionSelf-cleaningmaterialsAntifrostAntifoggingsurfaces局部放大Oil−
5、waterseparationSupperrepellentmaterialin nature出淤泥而不染,濯清涟而不妖。--宋.周敦颐《爱莲说》超疏水的荷叶和表面结构(a)球形的水滴滴在荷叶表面(b)荷叶表面大面积的微结构(c)荷叶表面单个乳突(d)荷叶表面的纳米结构LotuseffectCicada'swings蝉翼表面由规则排列的纳米柱状结构组成.纳米柱的直径大约在80nm,纳米柱的间距大约在180nm.规则排列纳米突起所构建的粗糙度使其表面稳定吸附了一层空气膜,诱导了其超疏水的性质,从而确
6、保了自清洁功能。Butterflywings2、ThetheoreticsofSupperrepellentmaterialWettabilityCassiemodelWenzelmodelYoung’sequationForsmooth,flat,uniformsolidsurface,therelationshipbetweencontactangleandsurfaceenergycanbedescribedbyYong’sequation(ThomasYoung,1805):cosθ=(γ
7、SV–γSL)/γLVInterfacialtension:γSV、γSL、γLVYong’sequationHydrophobicsurfaceThesurfacefreeenergyofmaterialsisrelatedtothespeciesandtheconcentrationofthefunctionalsurfacegroupsFunctionalsurfaceHydrophilicgroups:—OH、—CHO、—COOH、—NH2Hydrophobicgroups:—CnH2n+
8、1、—CH=CH2、—C6H5、—X、—NO2—CF3FluorinatedpolymerCH2(36dyncm-1)>CH3(30dyncm-1)>CF2(23dyncm-1)>CF3(15dyncm-1)ThereasonofchoosingfluorosiliconeLowsurfaceenergyandhighsurface-activeofCF3groupImprovestheadhesionandcompatibilityself-assemblyForsmooth,f
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