Two models of coagulation are presented: one, a system of coupled partial differential equations and the other microscopic Brownian particles. Both models feature a parameter that represents the tendency of two particles to coagulate at sufficiently close distances. Both models have a phase transition, viewed as the mass clumping together as a gel. Previous work has shown the models are connected, and in here we show that their phase transition to instantaneous gelation is connected as well
AbstractThe occurrence of gelation and the existence of mass-conserving solutions to the continuous ...
The exact solution (size distribution ck(t) and moments Mn(t)) of Smoluchowski's coagulation equatio...
The phenomenon of coagulation of colloidal systems is analogous in many respects to a chemical react...
A two-site spatial coagulation model is considered. Particles of masses m and n at the same site for...
We present a scaling model based on a moving boundary picture to describe heterogeneous gelation dyn...
Smoluchowski's equation for rapid coagulation is used to describe the kinetics of gelation, in ...
31 pages, 4 figuresWe prove well-posedness of global solutions for a class of coagulation equations ...
30 pagesInternational audienceWe consider in this work a model for aggregation, where the coalescing...
In this paper, we review recent results concerning stochastic models for coagulation processes and t...
The coagulation equations are a model for the dynamics of cluster growth in which clusters can coagu...
Summary. We study a finite-dimensional system of ordinary differential equations de-rived from Smolu...
We study a finite-dimensional system of ordinary differential equations derived from Smoluchowski’s...
We investigate the slow dynamics in gelling systems by means of Monte Carlo simulations on the cubic...
Change with time of the particle size distribution in a dispersed medium due to coagulation is descr...
Abstract. The occurrence of gelation and the existence of mass-conserving solutions to the contin-uo...
AbstractThe occurrence of gelation and the existence of mass-conserving solutions to the continuous ...
The exact solution (size distribution ck(t) and moments Mn(t)) of Smoluchowski's coagulation equatio...
The phenomenon of coagulation of colloidal systems is analogous in many respects to a chemical react...
A two-site spatial coagulation model is considered. Particles of masses m and n at the same site for...
We present a scaling model based on a moving boundary picture to describe heterogeneous gelation dyn...
Smoluchowski's equation for rapid coagulation is used to describe the kinetics of gelation, in ...
31 pages, 4 figuresWe prove well-posedness of global solutions for a class of coagulation equations ...
30 pagesInternational audienceWe consider in this work a model for aggregation, where the coalescing...
In this paper, we review recent results concerning stochastic models for coagulation processes and t...
The coagulation equations are a model for the dynamics of cluster growth in which clusters can coagu...
Summary. We study a finite-dimensional system of ordinary differential equations de-rived from Smolu...
We study a finite-dimensional system of ordinary differential equations derived from Smoluchowski’s...
We investigate the slow dynamics in gelling systems by means of Monte Carlo simulations on the cubic...
Change with time of the particle size distribution in a dispersed medium due to coagulation is descr...
Abstract. The occurrence of gelation and the existence of mass-conserving solutions to the contin-uo...
AbstractThe occurrence of gelation and the existence of mass-conserving solutions to the continuous ...
The exact solution (size distribution ck(t) and moments Mn(t)) of Smoluchowski's coagulation equatio...
The phenomenon of coagulation of colloidal systems is analogous in many respects to a chemical react...