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Aggregate morphology

Figure 11.23 Structure of polystyrene (PS)-dendr-(NH)32 and aggregate morphology as a function of dendron generation. Reprinted from van Hest et al. (1995). Reprinted with permission from the American Association for the Advancement of Science. Figure 11.23 Structure of polystyrene (PS)-dendr-(NH)32 and aggregate morphology as a function of dendron generation. Reprinted from van Hest et al. (1995). Reprinted with permission from the American Association for the Advancement of Science.
Figure 11.22 (a) Cholesteryl-oligo(L-lactic acid)-(lysine) G2 amphiphiles and (b) variations in aggregate morphology with dendron generation. [Pg.479]

Molecular organization and self-assembly into layers, membranes, vesicles etc., construction of multilayer films [7.1-7.5], generation of defined aggregate morphologies [4.74, 4.75, 7.6-7.8J etc., make it possible to build up specific supramolecular architectures. The polymerization of the molecular components has been a major step in increasing control over the structural properties of such assemblies [7.9-7.13]. [Pg.81]

TABLE 7.1 Relationship between the shape of the surfactant monomer and the predicted aggregate morphology. [Pg.122]

Effective Shape of the Surfactant Packing Parameter Aggregate Morphology Cone <1 /3 P = fj Spherical micelles... [Pg.122]

FIGURE 7.1. Aggregate morphologies of single-chain amphiphiles. [Pg.123]

It is general considered that the driving force for the self-assembly of amphiphilic molecules is a solvophobic effect, more specific in an aqueous environment, this is referred to as the hydrophobic effect. The type of aggregate morphology formed can be predicted... [Pg.158]

The most straightforward morphologies (i.e. spheres, cylinders and bilayers) are obtained by the combination of parameters given in Table 7.3. From this table it is evident that an increasing hydrophobic/hydrophilic ratio results in a change in aggregate morphology from spherical to rod-like micelles to vesicles. [Pg.159]

TABLE 7.3. Packing parameter, mean curvature (H) and Gaussian curvature (K) for different aggregate morphologies. [Pg.159]


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See also in sourсe #XX -- [ Pg.733 ]




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