Trends in Colloid and Interface Science XIII
DOI: 10.1007/3-540-48953-3_22
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Measurements of interfacial curvatures and evidence for morphological transition in semifluorinated non-isometric microemulsions

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Cited by 3 publications
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“…For unextended ELP gels from ([I 0.6 V 0.4 ]­PAVG) 50 at 37 °C, the data were fit to the clipped random wave (CRW) model, which offers a simplified description of random inhomogeneous two-phase media. This model has been successfully applied to investigate the arrested phase separation of these ELPs, in addition to bicontinuous microemulsions and phase separating polymer blends (Figure a−c, Table ).…”
Section: Resultsmentioning
confidence: 99%
“…For unextended ELP gels from ([I 0.6 V 0.4 ]­PAVG) 50 at 37 °C, the data were fit to the clipped random wave (CRW) model, which offers a simplified description of random inhomogeneous two-phase media. This model has been successfully applied to investigate the arrested phase separation of these ELPs, in addition to bicontinuous microemulsions and phase separating polymer blends (Figure a−c, Table ).…”
Section: Resultsmentioning
confidence: 99%
“…The Gaussian random process at the core of the CRW model allows for real-space simulations of the density distribution in these arrested ELP networks, providing a 3D picture that summarizes the interpretations of the gel nanostructure. This visualization method was initially described in the context of bicontinuous microemulsions by Chen and co-workers and utilized to describe anisometric systems with various spectral distribution functions , The order parameter field of the random process is given by where N = 10 000 is the number of cosine waves in the simulation, r is the real space vector, and k n and ϕ n describe the random wavevector, which is sampled according to the spectral distribution function. Based on the assumption of an isotropic system, each wavevector is assigned a random phase and random orientation, and the wavevector magnitude is described by a function, f ( k ), which for the CRW model is given by , where k is the wavevector magnitude and a , b , and c are model parameters.…”
Section: Resultsmentioning
confidence: 99%