In this paper we review recent results concerning stochastic models for coagulation processes and their relationship to deterministic equations. Open problems related to the gelation effect are discussed. Finally we present some new conjectures based on numerical experiments performed with stochastic algorithms
Smoluchowski's equation for rapid coagulation is used to describe the kinetics of gelation, in which...
The stochastic completeness of the kinetic coagulation equation depends on the extent of correlation...
The coagulation (or aggregation) equation was introduced by Smoluchowski in 1916 to describe the clu...
In this paper, we review recent results concerning stochastic models for coagulation processes and t...
A new class of efficient stochastic algorithms for the numerical treatment of coagulation processes ...
This paper studies stochastic particle approximations for Smoluchowski's coagulation equation. A new...
We investigate aerosol systems diffusing in space and study their gelation properties. In particular...
A new class of efficient stochastic algorithms for the numerical treatment of coagulation processes ...
We give an overview of the mathematical literature on the coagulation-like equations, from an analyt...
We study a finite-dimensional system of ordinary differential equations derived from Smoluchowski’s...
The coagulation equations are a model for the dynamics of cluster growth in which clusters can coagu...
We summarise the properties and the fundamental mathematical resultsassociated with basic models whi...
This paper studies stochastic particle systems related to the coagulation-fragmentation equation. Fo...
This paper studies stochastic particle approximations for Smoluchowski’s coagulation equation. A new...
We consider coagulation equations of Smoluchowski or Flory type where the total merge rate has a bil...
Smoluchowski's equation for rapid coagulation is used to describe the kinetics of gelation, in which...
The stochastic completeness of the kinetic coagulation equation depends on the extent of correlation...
The coagulation (or aggregation) equation was introduced by Smoluchowski in 1916 to describe the clu...
In this paper, we review recent results concerning stochastic models for coagulation processes and t...
A new class of efficient stochastic algorithms for the numerical treatment of coagulation processes ...
This paper studies stochastic particle approximations for Smoluchowski's coagulation equation. A new...
We investigate aerosol systems diffusing in space and study their gelation properties. In particular...
A new class of efficient stochastic algorithms for the numerical treatment of coagulation processes ...
We give an overview of the mathematical literature on the coagulation-like equations, from an analyt...
We study a finite-dimensional system of ordinary differential equations derived from Smoluchowski’s...
The coagulation equations are a model for the dynamics of cluster growth in which clusters can coagu...
We summarise the properties and the fundamental mathematical resultsassociated with basic models whi...
This paper studies stochastic particle systems related to the coagulation-fragmentation equation. Fo...
This paper studies stochastic particle approximations for Smoluchowski’s coagulation equation. A new...
We consider coagulation equations of Smoluchowski or Flory type where the total merge rate has a bil...
Smoluchowski's equation for rapid coagulation is used to describe the kinetics of gelation, in which...
The stochastic completeness of the kinetic coagulation equation depends on the extent of correlation...
The coagulation (or aggregation) equation was introduced by Smoluchowski in 1916 to describe the clu...
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