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Henderson-Abraham-Barker

The density profile pi z) for the uncharged surface has three different terms according to the contact theorem (73) and according to the expression (28) for the pressure. The first two of them describe the hard-sphere and ion-pairing contributions, respectively. They can be obtained in the framework of the associative version of the Henderson-Abraham-Barker (HAB) theory [53, 54], According to the obtained results [54],... [Pg.67]

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 is mentioned: [Pg.170]    [Pg.170]    [Pg.144]    [Pg.165]    [Pg.239]    [Pg.380]    [Pg.138]    [Pg.580]    [Pg.654]    [Pg.162]    [Pg.147]    [Pg.80]    [Pg.627]    [Pg.704]    [Pg.72]    [Pg.368]    [Pg.200]    [Pg.189]    [Pg.205]    [Pg.505]    [Pg.709]    [Pg.291]   


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Henderson-Abraham-Barker equation

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