We present a coherent structural and thermodynamic approach to sponge phases of surfactant solutions based on the curvature energy of the surfactant film characterized by the bending moduli κ, , the surfactant concentration ϕs and the inside/outside ratio ϕ. We find that an entropy-driven transition between symmetric (S) and asymmetric (A) sponge phases with a critical ϕs ~ κ-1/3 is possible. Film and bulk scattering are given consistently, in terms of the correlation length ξ(κ, , ϕs) and the structural wave vector k0(κ, , ϕs). The film scattering at small wave vectors has approximately an arctangent form and—depending on the value of k0 ξ—a more or less pronounced irregularity at about 2k0.
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Pieruschka et al. (1995) studied this question.
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