The dynamics of cluster growth can be modelled by the following infinite system of ordinary differential equations, first proposed by Smoluchowski, [8], where cj=cj(t) represents the physical concentration of j-clusters (aggregates of j identical particles), aj,k=aj,k≥0 are the time-independent coagulation coefficients, measuring the effectiveness of the coagulation process between a j-cluster and a k-cluster, and the first sum in the right-hand side of (1) is defined to be zero if j = 1.peerreviewe
The coagulation (or aggregation) equation was introduced by Smoluchowski in 1916 to describe the clu...
Instantaneous gelation in the addition model with superlinear rate coefficients is investigated. The...
We consider a constant coefficient coagulation equation with Becker–D¨oring type interactions and p...
The dynamics of cluster growth can be modelled by the following infinite system of ordinary differen...
In this paper we generalize recent results of Kreer and Penrose by showing that solut...
nuloWe consider a coagulation model first introduced by Redner,Ben-Avraham and Kahng in [11], the ma...
We consider a coagulation model first introduced by Redner, Ben-Avraham and Kahng in [11], the main ...
AbstractWe consider an infinite system of reaction–diffusion equations that models aggregation of pa...
AbstractIn this paper, we show dynamics of Smoluchowski's rate equation which has been widely applie...
The coagulation equations are a model for the dynamics of cluster growth in which clusters can coagu...
We study the behaviour as t → ∞ of solutions (cj (t)) to the Redner–Ben-Avraham–Kahng coagulation sy...
The Smoluchowski equations of coagulation are solved analytically in two cases involving a finite cu...
The Smoluchowski equations, which describe coalescence growth, take into account combination reactio...
AbstractThe Smoluchowski coagulation equation is a mean-field model for the growth of clusters (part...
The exact solution (size distribution ck(t) and moments Mn(t)) of Smoluchowski's coagulation equatio...
The coagulation (or aggregation) equation was introduced by Smoluchowski in 1916 to describe the clu...
Instantaneous gelation in the addition model with superlinear rate coefficients is investigated. The...
We consider a constant coefficient coagulation equation with Becker–D¨oring type interactions and p...
The dynamics of cluster growth can be modelled by the following infinite system of ordinary differen...
In this paper we generalize recent results of Kreer and Penrose by showing that solut...
nuloWe consider a coagulation model first introduced by Redner,Ben-Avraham and Kahng in [11], the ma...
We consider a coagulation model first introduced by Redner, Ben-Avraham and Kahng in [11], the main ...
AbstractWe consider an infinite system of reaction–diffusion equations that models aggregation of pa...
AbstractIn this paper, we show dynamics of Smoluchowski's rate equation which has been widely applie...
The coagulation equations are a model for the dynamics of cluster growth in which clusters can coagu...
We study the behaviour as t → ∞ of solutions (cj (t)) to the Redner–Ben-Avraham–Kahng coagulation sy...
The Smoluchowski equations of coagulation are solved analytically in two cases involving a finite cu...
The Smoluchowski equations, which describe coalescence growth, take into account combination reactio...
AbstractThe Smoluchowski coagulation equation is a mean-field model for the growth of clusters (part...
The exact solution (size distribution ck(t) and moments Mn(t)) of Smoluchowski's coagulation equatio...
The coagulation (or aggregation) equation was introduced by Smoluchowski in 1916 to describe the clu...
Instantaneous gelation in the addition model with superlinear rate coefficients is investigated. The...
We consider a constant coefficient coagulation equation with Becker–D¨oring type interactions and p...