Issue |
J. Phys. II France
Volume 5, Number 1, January 1995
|
|
---|---|---|
Page(s) | 171 - 190 | |
DOI | https://doi.org/10.1051/jp2:1995121 |
J. Phys. II France 5 (1995) 171-190
On the Swelling of Bicontinuous Lyotropic Mesophases
Johan Engblom and S. T. HydeApplied Mathematics Dept., Research School of Physical Sciences, Australian National University, Canberra, 0200, Australia
(Received 6 June 1994, accepted in final form 19 September 1994)
Abstract
The swelling of sponge-like bicontinuous mesophases of bilayers of surfactant (or lipid) in water as a function of dilution
is analyzed. Analytic formulae for the swelling are derived assuming (i) constant aggregate thickness and (ii) fixed surface
area per surfactant molecule at an imaginary surface located within the bilayer. Approximate swelling laws are derived for
bicontinuous films and compared with swelling behaviour of disconnected sheet-like, rod-like and globular aggregates. It is
shown that sponge-like "oil-in-water" bicontinuous aggregates can be readily distinguished from rods, sheets or globules in
surfactant/lipid aggregates; the morphologies of aggregates of reversed curvature ("water-in-oil") are less easily deduced
from swelling data. Accurate scaling laws for (ordered or disordered) symmetric and asymmetric sponges, sheets, rods and globules
are compared with experimental data of bicontinuous cubic phases in the binary glycerol monooleate - water system and the
pseudo-binary didodecyl dimethyl ammonium bromide - cyclohexane - water system as well as some data within dilute sponge-like
phases. In the latter cases, scattering data as a function of composition admit identification of symmetric and asymmetric
sponge phases.
© Les Editions de Physique 1995