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The Calculation of the Surface Energy by Means of the Advancing and Receding Contact Angles

机译:通过前进和后退接触角计算表面能

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Over the last 50 years interest has been growing in the use of wetting studies of real polymeric products such as coatings, fibers and porous materials to understand the interfacial phenomena. For example, hollow fiber membranes made from different materials have been used in contact with the human blood. But the contact phenomena between polymeric materials and bodily fluids are not well understood at present. The calculation of the interfacial energy, γ_(sv), could help to develop a theory of blood compatibility. However, it is acknowledged that this approach is not free of problems. All calculations of the γ_(sv) use the YOUNG-DUPRE-equation. Both Young's contact angle approach and Dupre's concept of the work of adhesion are based on rigorous thermodynamics and therefore these models require Young's equilibrium contact angle θ_e which depends only on the interfacial tension of the involved phase boundaries. In almost all measurements of real solids however, instead of θ_e the so-called contact angle hysteresis Δθ - the advancing or recently advanced angle θ_a as upper value of the Δθ and the recently retreated angle θ_r as the lower limitation can be observed. The literature presents some theoretical interpretations of the hysteresis phenomena /1 /. But there is no model to calculate θ_e by means of measurable data. Applying a new quantitative empirical approach the calculation of θ_e was presented by means of θ_a- and θ_r-values as produced by roughness variation and measured on pure paraffin wax with different test liquids /2/. Is it possible to characterize the polyolefin family or even more complex polymers in the same manner? Answering this question is the aim of the presentation.
机译:在过去的50年中,人们开始对诸如涂层,纤维和多孔材料之类的真实聚合物产品的润湿研究进行研究,以了解界面现象。例如,已经使用由不同材料制成的中空纤维膜与人类血液接触。但是,目前尚不清楚聚合物材料与体液之间的接触现象。界面能γ_(sv)的计算可以帮助发展血液相容性理论。但是,公认的是这种方法并非没有问题。 γ_(sv)的所有计算都使用YOUNG-DUPRE方程。 Young的接触角方法和Dupre的粘合功概念均基于严格的热力学,因此,这些模型都需要Young的平衡接触角θ_e,该平衡角仅取决于所涉及相边界的界面张力。但是,在几乎所有的实心测量中,都可以观察到所谓的接触角滞后Δθ而不是θ_e-作为Δθ上限值的前进角或最近前进角θ_a和下限值作为最近后退角θ_r。文献提供了对滞后现象/ 1 /的一些理论解释。但是,没有模型可以通过可测量的数据来计算θ_e。应用新的定量经验方法,通过由粗糙度变化产生并在不同测试液体/ 2 /下的纯石蜡上测量的θ_a-和θ_r-值来表示θ_e的计算。是否可以用相同的方法表征聚烯烃家族或什至更复杂的聚合物?回答这个问题是演示的目的。

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