表面张力分量的对称表达式

IF 2.9 4区 材料科学 Q2 ENGINEERING, CHEMICAL
Reinosuke Kusano, Y. Kusano
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引用次数: 3

摘要

固体材料的表面张力已经研究了200多年,并广泛用于工业或工程应用。表面张力和表面张力分量可以通过测量的接触角来计算,例如,通过Owens和Wendt研究的模型。该模型通常以不对称的线性形式表示,称为Owens-Wendt-Rabel-Kaelble方法,使用线性最小二乘法。然而,由于实际倾向于不使用多种类型的测试液体,现有的统计分析不适合,特别是在测量数据分散的情况下。本工作提出了对称的线性和圆形的两个表面张力分量的模型表达式。对称线性表达式可用于求得固体表面张力的极性和色散分量;它可以对测试液体进行适当的选择,对测量值进行物理上有意义的筛选,并对推断的固体表面张力成分进行明确的验证。对称圆形表达式可以应用于通过使用测试固体来推导液体的极性和分散成分。与此同时,可以确定测试固体的适当选择。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Symmetric expressions of surface tension components
ABSTRACT Surface tensions of solid materials have been studied over 200 years and widely used for industrial or engineering applications. The surface tensions and surface tension components can be calculated using measured contact angles, for example, by the model studied by Owens and Wendt. The model is often represented in an asymmetric linear form, called the Owens-Wendt-Rabel-Kaelble method, with the use of the linear least squares method. However, due to the practical preference not to use many types of test liquids, the existing statistical analysis is unsuitable, especially when the data measured are scattered. The present work proposes symmetric linear and circular expressions of the model of the two surface tension components. The symmetric linear expression can be used for obtaining the polar and dispersion components of surface tension of a solid; it enables appropriate choices for test liquids, physically meaningful screening of measured values, and clear validation of deduced surface tension components of solids. The symmetric circular expressions can be applied to deduce polar and dispersion components of liquids by using test solids. In conjunction with this, appropriate choices of test solids can be determined.
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来源期刊
Journal of Adhesion
Journal of Adhesion 工程技术-材料科学:综合
CiteScore
5.30
自引率
9.10%
发文量
55
审稿时长
1 months
期刊介绍: The Journal of Adhesion is dedicated to perpetuating understanding of the phenomenon of adhesion and its practical applications. The art of adhesion is maturing into a science that requires a broad, coordinated interdisciplinary effort to help illuminate its complex nature and numerous manifestations.
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