不同形状非均匀介电粒子上介电力的计算

Haibing Li, Jie Zhu, Zhuo Zhang, Wei Yang, Z. Xing, X. Bian
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引用次数: 0

摘要

近年来,介质电泳技术已成为利用微观介质颗粒的一种重要手段。在化学、生命科学、天文学和工程学等各个学科上取得了越来越多的发展。在这些发展中,由于FDEP(介电泳力)的量化,这些小介电粒子的操作是主要问题。目前研究中常用的定量方法是点偶极子法和麦克斯韦应力张量法。PD法是一种简化的方法,可以在粒子都是均匀球形的情况下使用,同时它们的存在不改变外电场。MST法是一种比较精确的计算方法,它可以考虑粒子的形状和粒子在外加电场作用下的变形,但它仅限于均匀粒子。为了克服上述局限性,在计算中引入了体积元法(VEM)。用该方法计算了电场作用下不同形状(球体、椭球体、正方形)的均匀粒子和非均匀粒子的FDEP。比较分析了三种方法的差异。最后发现,当粒子在外加电场作用下变形非常强烈时,PD方法并不适用,而VEM和MST仍然保持了良好的性能。此外,形状和均匀性的变化改变了粒子的体积和介电常数,会影响作用于粒子的FDEP。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Calculations of dielectrophoretic forces on non-homogenous dielectric particles with different shapes
Dielectrophoresis has become a very important tool in the aspect of utilizing microscopic dielectric particles in recently years. More and more developments have been achieved in various subjects, such as: chemistry, life science, astronomy and engineering. In these developments, manipulation of these small dielectric particles is the main problem due to quantifying FDEP (dielectrophoretic forces). Point-Dipole (PD) and Maxwell Stress Tensor (MST) methods are commonly used for quantifying in current researches. PD method is a simplified way which can be used in the condition that particles are all homogenous and spherical, while their existences don’t change external electric fields. MST method is a more exact way for the calculation which is able to consider particles’ shape and the deformation of particles to external electric fields, however, it is limited to homogenous particles. In order to overcome the limitations above, a new method VEM (Volumetric Element Method) was introduced into the calculation. With the method, FDEP on a homogenous and non-homogenous particles with different shapes (sphere, ellipsoid, square) were calculated under an electric field. Differences among the three methods are compared and analyzed. Finally, it was found that PD method is not suitable when the deformations of particles on external electric fields were very strong, but VEM and MST still kept a good performance. What’s more, it indicated that variations of shapes and homogeneity changing the volume and dielectric constant of particles would influence FDEP acting on particles.
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