曲率
口译(哲学)
张力(地质)
直线(几何图形)
表面张力
半径
相(物质)
反向
符号(数学)
表达式(计算机科学)
物理
统计物理学
理论物理学
经典力学
热力学
数学
数学分析
量子力学
计算机科学
几何学
程序设计语言
计算机安全
力矩(物理)
作者
Tejas T. Boralkar,Deepak U. Bapat,Vishwanath H. Dalvi,Peter J. Rossky
出处
期刊:Langmuir
[American Chemical Society]
日期:2024-05-03
卷期号:40 (20): 10544-10550
标识
DOI:10.1021/acs.langmuir.4c00179
摘要
"Line tension", a concept that features in an additional term to the Young's equation, was introduced to describe the size dependence of contact angles of nanodroplets on surfaces. Although this concept describes the observations in a succinct, elegant manner, theorists have long had misgivings about the physical interpretation of the phenomenon. Papers have been published that attempt to nail down its value, which is reportedly very small (∼10 pN) and evidently even the sign has been uncertain. Attempts to interpret it in a mechanical manner analogous to interfacial tension, i.e., due to the curvature of the three-phase contact line, have run into conceptual problems that require invocations of ever more complex models. In this work, we have used molecular simulations to systematically relate "line tension" to the additional free energy per unit length of the three-phase line and found no direct relation. However, when we rederived the Young's equation without ignoring the interfacial molecules, we found a physically satisfying explanation for the size dependence of the contact angle of nanodroplets
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