1983
DOI: 10.1007/bf00617829
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Variational formulation for the equilibrium condition of a conducting fluid in an electric field

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Cited by 25 publications
(9 citation statements)
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“…These values can be predicted by minimization of the potential energy on and near the interface of all applied forces: Pressure difference, surface tension, and electric field. 15,19 The parameters s * and p * will attain values that will minimize the potential energy immediately after interface rupture. It is important to note that the value of the pressure difference term attained after rupture, p * , can vary from this initial point to other values in the quasiequilibrium domain-as described by the equilibrium model above.…”
Section: Minimization Of Potential Energy After Interface Rupturementioning
confidence: 99%
See 1 more Smart Citation
“…These values can be predicted by minimization of the potential energy on and near the interface of all applied forces: Pressure difference, surface tension, and electric field. 15,19 The parameters s * and p * will attain values that will minimize the potential energy immediately after interface rupture. It is important to note that the value of the pressure difference term attained after rupture, p * , can vary from this initial point to other values in the quasiequilibrium domain-as described by the equilibrium model above.…”
Section: Minimization Of Potential Energy After Interface Rupturementioning
confidence: 99%
“…[15][16][17][18] Sujatha et al 15 approached the equilibrium of an electrified interface using the variational principle. 19 Among other issues outlined, the authors note that the excess pressure term is omitted in Taylor's equilibrium model.…”
Section: Introductionmentioning
confidence: 99%
“…In the present case the volume constraint discussed in Sujatha et al 7 will be appropriate, but it is convenient to postpone this consideration. In the present case the volume constraint discussed in Sujatha et al 7 will be appropriate, but it is convenient to postpone this consideration.…”
Section: Modelmentioning
confidence: 99%
“…It is particularly important to note that although the first two terms of the solution for the planar counter-electrode model LE^. (11)) have the same functional form as the Taylor solution for the curved counter-electrode (Eq. (l)), the coefficients of the second terms differ by about 10%.…”
Section: Solution Of Laplace's Equation For the Cone And Infinite Plamentioning
confidence: 99%
“…counter-electrode and b. Taylor cone and idealized non-planar counter-electrode given respectively by Eqs. (11) and (12) and Eqs. (1) and (13).…”
Section: Solution Of Laplace's Equation For the Cone And Infinite Plamentioning
confidence: 99%