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Henderson-Abraham-Barker equation

In this limit the planar [79, 80] HAB (Henderson-Abraham-Barker) OZ equation is... [Pg.152]

Integral equations have been developed for inhomogeneous fluids. One such integral equation is that of Henderson, Abraham and Barker (HAB) [88] who assumed the OZ equation for a mixture and regarded the surface as a giant particle. For planar geometry they obtained... [Pg.158]

A well-known approximate molecular theory of a fluid at a planar interface is originally due to Helfand, Frisch and Lebowitz [76] and later to Henderson, Abraham and Barker [77] and Perram and White [78]. Consider a binary mixture (A,B) in which one of the species (A) becomes extremely dilute and infinitely large. S.E. [52] show that if the size of species A tends to infinity while the concentration of A tends toward zero, then a consequence of the OZ equation, coupled with the PY equation, is the relation... [Pg.634]

Henderson, D., F. F. Abraham, and J. A. Barker. 1976. The Omstein-Zemike equation for a fluid in contact with a surface. Molecular Physics An International Journal at the Interface between Chemistry and Physics 31, no. 4 1291. doi 10.1080/00268977600101021. [Pg.58]


See other pages where Henderson-Abraham-Barker equation is mentioned: [Pg.170]    [Pg.144]   
See also in sourсe #XX -- [ Pg.158 , Pg.159 ]




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