Nonlinear waves on the surface of a dielectric liquid in a strong tangential electric field
Nikolay M. Zubarev
Abstract
The nonlinear dynamics of the free surface of an ideal dielectric liquid in a strong electric field is studied. The equation for the evolution of surface electrohydrodynamic waves is derived in the approximation of small surface-slope angles. It is established that the equation can be solved for liquids with sufficiently high values of the permittivity. This makes it possible to describe the interaction of the counter-propagating waves.
Create a lesson
Related papers
Flow and transport characteristics of hydrogen in a square-spiral Knudsen pump with coupled thermal transpiration and Poiseuille flow
Yawei Huang, Jianjun Ye, Junlong Xie et al.
Dual-Band Mid-Infrared Imaging for Measurement of Fuel Concentration and Temperature in a Supersonic Cavity
Loren C. Hahn, Erik L. Braun, Brendan J. McGann et al.
Dynamics of a two-dimensional microswimmer near a slippery boundary
Takahiro Kanazawa, Darren Crowdy
CFD-driven symbolic regression of RANS transition models
Louenas Zemmour, Xavier Gloerfelt, Paola Cinnella
Contrasting Eulerian and Lagrangian organization of turbulent dissipation
Jeremie Bec, Ritwik Mukherjee, Siddhartha Mukherjee et al.
On Modelling the Scattering of Highly Nonlinear Transient Water Waves Due to Surface-Piercing Cylinder. Part I: Formulations and Verifications
Qianyue Chen, Jinghua Wang, Daimeng Shang et al.