2007
DOI: 10.1007/s11232-007-0042-z
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Calculating the profile of a multicomponent liquid with the plane-layer geometry

Abstract: We use the multicomponent liquid system with the spatial restriction in the form of a plane parallel layer. For this system, we calculate the profile of the distribution of densities of different system components in the general form in the approximation of a smooth inhomogeneity under the condition that the external field acts perpendicularly to the layer plane. We investigate the gravitational field case separately.

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Cited by 2 publications
(2 citation statements)
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“…Subsequently, this method was extended to the general case of an external potential in multicomponent spatially bounded systems subject to the action of an external field [7].…”
Section: Forewordmentioning
confidence: 99%
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“…Subsequently, this method was extended to the general case of an external potential in multicomponent spatially bounded systems subject to the action of an external field [7].…”
Section: Forewordmentioning
confidence: 99%
“…As noted above, expression (1) is in fact the commonly accepted expansion of the free energy through the second order in the deviation and gradient of the density under the condition of small density deviations from the homogeneous distribution [5]- [7]. The problem is to find a minimum of functional (1) under the additional restriction R2 R1 δρ · r dr = 0,…”
Section: Bounded System With the Geometry Of Coaxial Cylindersmentioning
confidence: 99%