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Dispersion hard spherical, stability

G.J. Fleer, J.M.H.M. Scheutjens and B. Vincent, The Stability of Dispersions of Hard Spherical Particles in the Presence of Nonadsorbing Polymer in Polymer Adsorption and Dispersion Stability, E.D. Goddard and B. Vincent (eds.), American Chemical Society, Washington DC, 1984, ACS Symposium Series 240, Chapter 16, pp. 245-263. [Pg.19]

Fleer GJ, Scheutjens JHMH, Vincent B. 1984. The stability of dispersions of hard spherical particles in the presence of non-adsorbing polymer. In Polymer Adsorption and Dispersion Stability, Goddord E, Vincent B, eds. ACS Symp. Ser. Washington, DC American Chemical Society, pp 245-263. [Pg.117]

Concentrated emulsions or high internal phase emulsions (HIPE) are systems in which the volume fraction of the dispersed phase is larger than about 0.74, which is the close-packing volume fraction of monodispersed hard spheres. The dispersed soft entities of a concentrated emulsion are no longer spherical. They deform into polyhedra separated by thin films of continuous phase. The structure is thus analogous to a conventional gas-liquid foam with low liquid content. The structure, properties, stability, and applications of highly concentrated emulsions were recently reviewed by Cameron and... [Pg.397]

Figure 1 Pair-wise-interaction energy between spherical particles i and j in an electrostatically-stabilized dispersion. The potential Ujj(r) is plotted agairtst rja, where r is the centre-to-centre separation and a is the particle radius. Three regions of the potential are identified primary minimum (A), primary maximum (B), (height u J, and secondary minimum (C). The dotted line represents an effective hard-sphere potential... Figure 1 Pair-wise-interaction energy between spherical particles i and j in an electrostatically-stabilized dispersion. The potential Ujj(r) is plotted agairtst rja, where r is the centre-to-centre separation and a is the particle radius. Three regions of the potential are identified primary minimum (A), primary maximum (B), (height u J, and secondary minimum (C). The dotted line represents an effective hard-sphere potential...

See other pages where Dispersion hard spherical, stability is mentioned: [Pg.79]    [Pg.74]    [Pg.18]    [Pg.3712]    [Pg.39]    [Pg.17]   


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