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Ostwald ripening particle growth

Several other applications of nanosuspensions can be listed, such as the preparation of nanopolymer particles, days and composites, metal nanoparti-des, nanotubes and dispersions of carbon black for printing applications. All of these systems must be stabilised against aggregation, Ostwald ripening (crystal growth), and sintering. [Pg.252]

Due to the greater solubility of silica and the greater size-dependence of solubility above pH 7 (Fig. 6), growth of the primary particles continues by Ostwald ripening. Particles grow rapidly to a size that depends mainly on... [Pg.522]

Ostwald ripening differs from nuclei growth in that the relative size and numbers of pcU ticles change, whereas in nuclei growth, the numbers of particles growing from nuclei do not change. Sintering, on the other hand, is an entirely different process, and usually occurs when external heat is applied to the particles. [Pg.193]

In Nature, however, we always have a contiiinous distribution of particles. This means that we have all sizes, even those of fractional parentage, i.e.-18.56n, 18.57p, 18.58 p, etc. (supposing that we can measure 0.01 p differences). The reason for this is that the mecheuiisms for particle formation, i.e.- precipitation, embryo and nucleation growth, Ostwald ripening, and sintering, are random processes. Thus, while we may speak of the "statistical variation of diameters", and while we use whole numbers for the particle diameters, the actuality is that the diameters are fractional in nature. Very few particle-size" specialists seem to recognize this fact. Since the processes are random in nature, we can use statistics to describe the... [Pg.208]

A log normal distribution will give a straight line when plotted on this ti pe of paper. This means that the PSD is not limited, i.e.- aU sizes of particles are present from - to +°°. However, if the PSD is growth-limited, it will readily apparent from the graph. Ostwald ripening, a mechanism where large... [Pg.221]

If a precipitate is allowed to undergo Ostwald ripening, or is sintered, or is caused to enter into a solid state reaction of some kind, it will often develop into a distribution which has a size limit to its growth. That is, there is a maximum, or minimum limit (and sometimes both) which the particle distribution approaches. The distribution remains continuous as it approaches that limit. The log-probability plot then has the form shown in 5.8.2. on the next page. [Pg.223]

Ostwald ripening is driven by the positive surface energy, the specific, per gram amount of which can be lessened with particle growth. The change in Gibbs free energy when a particle forms is composed of two terms, a bulk term and a surface term as... [Pg.235]

Despite the limitations of (15.5) [Horanyi, 1985], it explains reasonably well the Ostwald ripening of Ag particles by the dissolution of small particles and the growth of large particles [Redmond et al., 2005 Schroeder et al., 2006]. The negative shift of the Cu +/Cu° redox potential for 3 nm colloidal Cu particles with respect to the value for bulk Cu has been confirmed, for example, in Savinova et al. [1988]. [Pg.511]


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See also in sourсe #XX -- [ Pg.85 ]




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