Flow structure beneath periodic waves with constant vorticity under strong horizontal electric fields

IF 2.1 3区 物理与天体物理 Q2 ACOUSTICS
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引用次数: 0

Abstract

While several articles have been written on Electrohydrodynamics (EHD) flows or flows with constant vorticity separately, little is known about the extent to which the combined effects of EHD and constant vorticity affect the flow. This study aims to shed light on this topic by investigating the combined influence of a horizontal electric field and constant vorticity on the free surface and the emergence of stagnation points. Using the Euler equations framework, we employ conformal mapping and pseudo-spectral numerical methods. Our findings reveal that increasing the electric field intensity eliminates stagnation points and smoothen the wave profile. This implies that a horizontal electric field acts as a mechanism for the elimination of stagnation points within the fluid body. Besides, we have identified regimes where three stagnation points appear on the free surface — something that cannot occur in purely gravity rotational waves.

强水平电场下具有恒定涡度的周期波下的流动结构
虽然已有多篇文章分别论述了电流体动力学(EHD)流动或恒定涡度流动,但人们对 EHD 和恒定涡度的综合效应对流动的影响程度知之甚少。本研究旨在通过研究水平电场和恒定涡度对自由表面的联合影响以及停滞点的出现来阐明这一主题。利用欧拉方程框架,我们采用了保角映射和伪谱数值方法。我们的研究结果表明,增加电场强度可以消除停滞点,并使波形更加平滑。这意味着水平电场是消除流体内部停滞点的一种机制。此外,我们还发现了自由表面出现三个停滞点的情况--这在纯重力旋转波中是不可能出现的。
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来源期刊
Wave Motion
Wave Motion 物理-力学
CiteScore
4.10
自引率
8.30%
发文量
118
审稿时长
3 months
期刊介绍: Wave Motion is devoted to the cross fertilization of ideas, and to stimulating interaction between workers in various research areas in which wave propagation phenomena play a dominant role. The description and analysis of wave propagation phenomena provides a unifying thread connecting diverse areas of engineering and the physical sciences such as acoustics, optics, geophysics, seismology, electromagnetic theory, solid and fluid mechanics. The journal publishes papers on analytical, numerical and experimental methods. Papers that address fundamentally new topics in wave phenomena or develop wave propagation methods for solving direct and inverse problems are of interest to the journal.
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