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Spherical partide

An ideal matrix for gel filtration should consist of partides of a hydrophilic polymer, that is as inert as possible, as rigid as possible, uncharged, and of uniform size (Patel 1993). Suitable materials are naturally occurring polymers, such as agarose or dextran, which have been stabilised by chemical cross linking, and also synthetic polymers such as polyacrylamide. These materials are available as spherical partides of different diameter (10-500 pm) and pore sizes the pore size determines the range of optimal molecular weight separation (Table 4-1). [Pg.77]

The moment is proportional to the total light scattering by particles when they are much smaller than the wavelength of the incident light. The scattering efficiency of a. small single spherical partide —that is, the fraction of the light incident on the particle that... [Pg.16]

An interesting form of alumina is available from Biotage, Inc., under the trade name Unisphere. Its spherical partides are made from platelets. The external surface of the particles has the appearance of a sand rose. It is claimed that this unique morphology results in an improved permeability compared to spherical and irregular particles. [Pg.299]

In particular, for Brownian coagulation of identical spherical partides of radius [53],... [Pg.267]

The force of electrostatic repulsion between two spherical partides is found from the relation... [Pg.331]

Hamaker H. C., The London-Van der Waals Attraction between spherical Partides, Physica, 1937, Vol. 4,... [Pg.460]

Fig. 10 Schematic virtual phase diagram that explains the formation of spherical partides by liquid-liquid phase segregation. Reproduced from [142] with permission of Wiley... Fig. 10 Schematic virtual phase diagram that explains the formation of spherical partides by liquid-liquid phase segregation. Reproduced from [142] with permission of Wiley...
Certain metal precursors can be reduced imder UV irradiation. This process is often assisted by semiconductors, ] which provide electrons generated after light induced excitation. Reduction of alkylpyiidinium Au i complexes under UV irradiation provides Au partides, whereby size, shap>e, and morphology are strongly dependent on the physical state of the complex. I ] Thus, reduction in the sohd state resulted in the formation of hexagonal platelets with a size of 10-20 pm. Small spherical partides in the range of 50-100 nm were obtained close and above the melting pwint. [Pg.252]

The second large group of chapters spedfically describes the synthetic aspects of ROP/ROMP. In this section, the architecture of polymers prepared by ROMP, functionalization of poly (ethylene oxide), chain extension by ROP, nonlinear polyethers, as wdl as ROP in heterogeneous media are discussed. It also describes methods of polymerization that provide regular and mostly spherical partides, and gives for the first time a review of the kinetics and mechanism of this particular system that resembles emulsion vinyl polymerization. The chapter on polymerization in confined space (encompassing matrix polymerization) summarizes results that may open the way to the replica polymerization, a process that is typical for the matrix synthesis of biomacromolecules in nature. [Pg.1]

In addition to monosized nanopartide, the morphology of binary nanopartides filled in microphase separating AB diblock copolymers has also been studied. For chemically identical spherical partides, large particles are concentrated in the preferred, compatible phase and small partides spread out in the interfacial regions and in the incompatible phase of the diblock copolymer [17]. Theoretical efforts have also been made toward the morphology of copolymer filled with anisotropic particles (e.g., rod-like partides, plate-like partides, or the mixtures of particles of different shapes). It is found that the distribution of partides within the copolymers depends not only on the relative interaction energies between nanopartides and different blocks but also on the aspect ratio of the rod-like nanopartides. [Pg.62]

Decuzzi, P. and Ferrari, M. (2006) The adhesive strength of non-spherical partides mediated by spedfic interactions. Biomaterials, 27, 5307-14. [Pg.399]

Flow chamber analysis of size effects in the adhesion of spherical partides. International Journal of Nanomedicine, 2, 689-96. [Pg.399]

Gutmann V (1977) The donor-acceptor approach to molecular interaction. Plenum, New York Hamaker HC (1937) The London - van der Waals attraction between spherical partides. Physica 4 1058 Hawthorne MF, Dunks GB (1972) Metallocarboranes that exhibit novel chemical features. Science 178 462 Hertz H (1896) Miscellaneous papers. Macmillan, London Hough DB, White LR (1980) The calculation of hamaker constants from liftshitz theory with applications to wetting phenomena. Adv Colloid Interface Sci 14 3 Israelachvili JN (1991) Intermolecular and surface forces. Academic, London... [Pg.62]

The true answer to this question is that everything depends on the particle size (and shape but, for simplidty, we concentrate on spherical partides here). If particle sizes are well in excess of characteristic polymer dimensions (Jip SOnm), particles would always aggregate and likely precipitate thus, the system would separate into three phases A-polymer-rich, B-polymer-ridi, and partide-rich. (Note that in the particle-rich phase, interstitial volume needs to be occupied by the polymer whether this is A-polymer, B-polymer, or a mixture of A and B would depend on the particle surface chemistry.) On the other hand, partides that are sufHdently small (Jip < 10 nm) can uniformly disperse in a polymer matrix, provided that van der Waals interactions between the particle and the polymer are not unfavorable. [Pg.245]

Der)aguin lias indicated and applied an ingenious method, deriving the interaction of spherical partides from that of infinitely large flat plates of the same conslitutionv His method is applicable when the range of this interaction is small compared to the radius of the particles. The surface of the spheres Is divided into rings with their centers on the axis of symmetry as represented in Fig. 6. [Pg.257]


See other pages where Spherical partide is mentioned: [Pg.98]    [Pg.264]    [Pg.254]    [Pg.519]    [Pg.811]    [Pg.87]    [Pg.222]    [Pg.191]    [Pg.506]    [Pg.14]    [Pg.14]    [Pg.16]    [Pg.121]    [Pg.447]   
See also in sourсe #XX -- [ Pg.142 ]




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