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通过光子微折叠制备的超亲水表面上的润湿动力学。

Wetting dynamics on superhydrophilic surfaces prepared by photonic microfolding.

作者信息

Bahners Thomas, Prager Lutz, Gutmann Jochen S

机构信息

Deutsches Textilforschungszentrum Nord-West gGmbH (DTNW), Adlerstr. 1, 47798 Krefeld, Germany.

出版信息

Langmuir. 2014 Mar 25;30(11):3127-31. doi: 10.1021/la500227w. Epub 2014 Mar 14.

Abstract

The wetting dynamic on microrough and perfectly wetting (superhydrophilic) acrylates was studied. These surfaces were achieved by coating polymer films made of poly(ethyleneterephthalate) (PET) with a hydrophilic acrylate based on hydroxypropylacrylate and polyethyleneglycolmonoacrylate, which was then cured and microroughened by photonic microfolding. The high transparency of the thin acrylate layers and polymer films allowed us to record the spreading of an applied water droplet through the film samples. Subsequently, the dynamic radius of the spreading pattern rc(t) was determined from the video recording. Various models for the wetting dynamics of superhydrophilic surfaces, namely, Tanner's law and a roughness-modified derivation published by McHale et al. in 2009, were then compared to the experimental results. Basically, the development of rc(t) in time was found to be in good agreement with McHale's model. Data analysis showed, however, that the initial phase of the spreading, that is, for t < 1 s, was not predicted well. This differing behavior relates well to a theory published by Cazabat and Cohen Stuart, who proposed that, on rough surfaces, spreading follows a power law in three time regimes. In this model, the (very) initial spreading is expected to be similar to the spreading on a smooth surface.

摘要

研究了微粗糙且完全润湿(超亲水)丙烯酸酯的润湿动力学。这些表面是通过用基于羟丙基丙烯酸酯和聚乙二醇单丙烯酸酯的亲水性丙烯酸酯涂覆由聚对苯二甲酸乙二酯(PET)制成的聚合物薄膜来实现的,然后通过光子微折叠对其进行固化和微粗糙化处理。丙烯酸酯薄层和聚合物薄膜的高透明度使我们能够记录施加的水滴在薄膜样品中的铺展情况。随后,从视频记录中确定铺展图案的动态半径rc(t)。然后将超亲水表面润湿动力学的各种模型,即坦纳定律和麦克黑尔等人在2009年发表的粗糙度修正推导,与实验结果进行比较。基本上,发现rc(t)随时间的发展与麦克黑尔模型吻合良好。然而,数据分析表明,铺展的初始阶段,即t < 1 s时,预测效果不佳。这种不同的行为与卡萨巴特和科恩·斯图尔特发表的理论密切相关,他们提出,在粗糙表面上,铺展在三个时间区域遵循幂律。在这个模型中,(非常)初始的铺展预计与在光滑表面上的铺展相似。

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