2000
DOI: 10.1016/s1290-0729(00)00190-2
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Study of the behaviour of a bubble in an electric field: steady shape and local fluid motion

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Cited by 53 publications
(25 citation statements)
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“…Zaghdoudi and Lallemand [23] calculated the steady, creeping electroconvection around a bubble immersed uniform electric field for all ratios of the permittivity and conductivity in the liquid and vapour. For transient 4 processes in liquids with finite electrical conductivity, it is generally argued that the accumulation of free charges on the interfaces of bubbles requires that the charge relaxation time of the liquid be small compared to the characteristic time for processes such as bubble growth and detachment.…”
Section: Ehd Enhancement Of Boilingmentioning
confidence: 99%
See 1 more Smart Citation
“…Zaghdoudi and Lallemand [23] calculated the steady, creeping electroconvection around a bubble immersed uniform electric field for all ratios of the permittivity and conductivity in the liquid and vapour. For transient 4 processes in liquids with finite electrical conductivity, it is generally argued that the accumulation of free charges on the interfaces of bubbles requires that the charge relaxation time of the liquid be small compared to the characteristic time for processes such as bubble growth and detachment.…”
Section: Ehd Enhancement Of Boilingmentioning
confidence: 99%
“…For transient 4 processes in liquids with finite electrical conductivity, it is generally argued that the accumulation of free charges on the interfaces of bubbles requires that the charge relaxation time of the liquid be small compared to the characteristic time for processes such as bubble growth and detachment. Some typical values for  for liquids boiling at atmospheric pressure taken from recent papers [23][24][25][26] are given in Table 1. They are often quoted from one reference to the next and are rarely measured in boiling experiments.…”
Section: Ehd Enhancement Of Boilingmentioning
confidence: 99%
“…Furthermore, the electrostriction force acts on the liquidvapor interface as a pressure term. In order to study the electric force effect on an interface between two phases, the electric force f v can be expressed as a stress by using Gauss's theorem as follows [11]:…”
Section: Electric Stresses Acting On a Bubblementioning
confidence: 99%
“…The liquid-vapor interface is submitted to the resultant of two stresses (Figure 1), that is, Rearranging this equation yields the following expressions for the normal and tangential components of the electric stress [11]:…”
Section: Electric Stresses Acting On a Bubblementioning
confidence: 99%
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