带电导电性射流表面毛细波相对于物质介质的不稳定性增量

IF 1.1 Q4 ELECTROCHEMISTRY
S. O. Shiryaeva, A. I. Grigor’ev, N. A. Petrushov
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引用次数: 0

摘要

摘要:对于导电不可压缩液体的带电射流的第一方位模,研究了毛细管波的不稳定性增量、大小以及与任务的物理参数的依赖关系,以及不稳定性区域在波数集合上的位置。结果表明,不稳定波的波数范围的宽度和不稳定增量的值取决于静电场强度的平方和相对运动速度在较高场强和速度下增加的平方。射流上没有载荷时,弯曲失稳具有阈值特征,它不是在任何载荷速度值下实现的,而是从载荷速度的某一最终值开始实现的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

On Increments of Capillary Waves’ Instability on the Surface of the Charged Electroconductive Jet Moving Relative to Material Medium

On Increments of Capillary Waves’ Instability on the Surface of the Charged Electroconductive Jet Moving Relative to Material Medium

Abstract

For the first azimuthal modes of a charged jet of an electrically conductive incompressible liquid, the increments of the instability of capillary waves, their magnitude, and dependence on the physical parameters of the task, the position of the instability zones on the set of the wave numbers were examined. It was found that the widths of the ranges of the wave numbers of unstable waves and the values of instability increments depend on the square of the intensity of an electrostatic field and the square of the speed of relative motion increasing at a higher field strength and speed. In the absence of a charge on the jet, bending instability has a threshold character, and it is realized not at any load speed value but starting from certain final value of it.

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来源期刊
Surface Engineering and Applied Electrochemistry
Surface Engineering and Applied Electrochemistry Engineering-Industrial and Manufacturing Engineering
CiteScore
1.70
自引率
22.20%
发文量
54
审稿时长
6 months
期刊介绍: Surface Engineering and Applied Electrochemistry is a journal that publishes original and review articles on theory and applications of electroerosion and electrochemical methods for the treatment of materials; physical and chemical methods for the preparation of macro-, micro-, and nanomaterials and their properties; electrical processes in engineering, chemistry, and methods for the processing of biological products and food; and application electromagnetic fields in biological systems.
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