用纳米阱法测定纳米颗粒接触角的表面能

Andrei Honciuc, O. Negru
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引用次数: 0

摘要

纳米粒子的整体行为和与环境的相互作用部分取决于它们的表面物理化学性质或表面官能团。表征纳米颗粒表面的物理化学状态对于预测和理解它们在粉末中的整体行为非常重要,例如在水或溶剂中的分散性、流动能力、成球能力、聚集性等,这对许多行业都很有用。在基础科学中,建立表面特性和纳米颗粒体积行为之间的相关性是一个持续的挑战。表面能及其组成部分是了解纳米颗粒的物理化学状态及其通过物理力与环境相互作用能力的一个重要参数。表面能的大小可以解释为表面通过物理力相互作用的能力。表面能可以分解为极性、色散、氢键、酸、碱等组分,它们的相对大小描述了首选的方式,遵循独立作用原则,表面可以与溶剂、吸附质等相互作用[1]。对于宏观表面,表面能组分可以通过测量几种溶剂的接触角,并借助现有的表面能模型,如欧文斯-温特-拉贝尔-卡尔布尔OWRK(色散和极性),范奥斯-乔德里-古德(OCG)(色散,酸和碱)来简单地确定;扩展Fowkes
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Determining Surface Energies of Nanoparticles from the Contact Angles Measured with the NanoTraPPED Method
Extended Abstract Nanoparticle behaviour in bulk and interaction with the environment could be in part determined by their surface physicochemical properties, or surface functional groups. Characterization of the physicochemical state of the surface of nanoparticles can be important for predicting and understanding their bulk behaviour, in powders, such as dispersibility in water, or solvents, flowing ability, pelleting ability, aggregation, etc., which can be useful for many industries. In fundamental science, establishing a correlation between surface properties and nanoparticle bulk behaviour powders represents an ongoing challenge. One parameter that could give important insights into physicochemical state of the nanoparticles and their capability to interact with the environment through physical forces is the surface energy and its components. The magnitude of the surface energy can be interpreted as the ability of the surface to interact through physical forces. Surface energy can be broken down into components, such as polar, dispersive, hydrogen bonding, acid, base, etc., and their relative magnitude describes the preferred way, following the principles of independent action, through which a surface can interact with a solvent, an adsorbate, etc.[1]. For macroscopic surfaces, the surface energy components can be trivially determined by measuring the contact angles of several solvents and with the help of existing surface energy models, such as Owens-Wendt-Rabel-Kaelble OWRK (dispersive and polar), van Oss-Chaudhury-Good (OCG) (dispersive, acid and base); extended Fowkes
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