The Sutherland approximation to the van der Waals forces is applied to the derivation of a self-consistent Vlasov-type field in a liquid filling a half space, bordering vacuum. The ensuing Vlasov equation is then derived, and solved to predict the behavior of the density at and in the vicinity of the liquid-vacuum interface. A numerical solution to the Vlasov equation is also produced and the density profile shown and discussed.
Vincenzo, M., Barry, D.G., Domiziano, M. (2015). Density Distribution for the Molecules of a Liquid in a Semi-infinite Space. MODERN PHYSICS LETTERS B, 29(21), 1550112-1-1550112-9 [10.1142/S0217984915501122].
Density Distribution for the Molecules of a Liquid in a Semi-infinite Space
MOSTACCI, DOMIZIANO
2015
Abstract
The Sutherland approximation to the van der Waals forces is applied to the derivation of a self-consistent Vlasov-type field in a liquid filling a half space, bordering vacuum. The ensuing Vlasov equation is then derived, and solved to predict the behavior of the density at and in the vicinity of the liquid-vacuum interface. A numerical solution to the Vlasov equation is also produced and the density profile shown and discussed.File in questo prodotto:
Eventuali allegati, non sono esposti
I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.
