Second-order nonlinear analysis of instability in three-layer nanoscale composite planar liquid sheets

平面的 不稳定性 材料科学 复合数 纳米尺度 非线性系统 订单(交换) 图层(电子) 纳米技术 复合材料 物理 机械 计算机科学 业务 计算机图形学(图像) 财务 量子力学
作者
Xiaocong Yang,Wentong Qiao,Hui Deng,Qingchang Meng,Bingrui Xu,Qingfei Fu
出处
期刊:Physical review fluids [American Physical Society]
卷期号:9 (12)
标识
DOI:10.1103/physrevfluids.9.123902
摘要

The thermal drawing method has been widely used in fiber fabrication with thickness down to the microscopic scale, where the flow instability plays an important role in obtaining nanowires or many intriguing patterns. Inspired by this, we performed an exploratory second-order nonlinear analysis to investigate the nonlinear instabilities of a planar liquid sheet under dual mode. The dispersion relations of two modes and the formula for surface waves were obtained. Analysis indicates that van der Waals forces promote perturbation development, and the varicose mode dominates the development of surface waves. As the surface wave evolves, second-order perturbations gradually become dominant, and a portion of the first-order perturbations transfers to the second order takes on a dominant role. The nonlinearity introduced by the second-order perturbations in the development of surface waves has been analytically resolved, which can provide an explanation for the formation of the main and satellite liquid filaments after the rupture of the liquid sheet. Additionally, the application of the theoretical findings in nanowire manufacturing was investigated. Nanowire diameter prediction revealed its dependence on the liquid sheet thickness, with the main filament-to-satellite-filaments diameter ratio ranging 1.91–1.94. The ratio can be modified by adjusting the perturbation amplitude, which influences the diameter ratio positively. The impact of arbitrary microperturbations was also explored, showing negligible effects within the effective wave-number range denoted as ke. These results can provide important guidance to achieve sophisticated nanostructures for functional devices in a single fiber or integrated fabrics. locked icon locked icon locked icon locked icon locked icon locked icon locked icon locked icon locked icon locked icon locked icon locked icon locked icon locked icon locked icon locked icon locked icon locked icon locked icon locked icon locked icon locked icon locked icon locked icon locked icon Physics Subject Headings (PhySH)Flow instabilityLow Reynolds number flowsNavier-Stokes equationTwo-fluid & multi-fluid model

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