Our previous model for simultaneous homogeneous and heterogeneous nucleation, which was successfully tested for silver particle generation by a chemical reduction method, is extended to the case of slow reaction rate. Nucleation in a system containing seed particles in the case where the reaction ra
A Model for Simultaneous Homogeneous and Heterogeneous Nucleation
โ Scribed by Toshiyuki Nomura; Manuel Alonso; Yasuo Kousaka; Ken Tanaka
- Publisher
- Elsevier Science
- Year
- 1998
- Tongue
- English
- Weight
- 392 KB
- Volume
- 203
- Category
- Article
- ISSN
- 0021-9797
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โฆ Synopsis
ing size-distributed cells and assuming that homogeneous A modified cell-model is proposed to describe the process of nucleation could only take place (simultaneously with hetsimultaneous homogeneous and heterogeneous nucleation. The erogeneous nucleation) in large cells. In the present work, modification consists in considering that the seed particles are besides a summary of the model presented in those two randomly distributed in the system and in assuming that homogepapers, a simple analysis will also be presented which perneous nucleation can only occur in those places where the interparmits the estimation of the number fraction of cells where ticle distance is large. The model predicts the relative extent of homogeneous nucleation takes place. The theoretical predichomogeneous and heterogeneous nucleation as a function of the tions will be compared with experimental results obtained operating conditions (concentration of seed particles and monofor different seed particle size and monomer concentration.
mers and seed-to-nucleus size ratio). The calculations are in very good agreement with the results obtained in liquid-phase nucleation experiments.
๐ SIMILAR VOLUMES
A theory of grain size distribution in nucleation and growth reactions described by the KOLMOCOROV model is developed. The distribution of agglomerates of growing and impinging nuclei is explicitely calculated for the two cases of heterogeneous and homogeneous nucleation. The results are compared an
Blend rules for ( a ) homogeneous and ( b ) heterogeneous systems are proposed in a form of P = (@;"PI + @pP2)/(4;" + d?), where P is the property, and 4, the volume fraction of component 1 or 2. For ( a ) m > 1 and for Pz > P1, an S-shaped relation occurs between P or &. On the contrary, for ( b )