A new class of efficient stochastic algorithms for the numerical treatment of coagulation processes is proposed. The algorithms are based on the introduction of fictitious jumps combined with an acceptance-rejection technique for distributions depending on particle size. The increased efficiency is demonstrated by numerical experiments. In particular, gelation phenomena are studied
Coagulation of particles in turbulent flows is studied. The size distribution of particles is govern...
A spatially resolved stochastic weighted particle method for inception--coagulation--advection probl...
AbstractThe diffusive coagulation equation models the evolution of the local concentration n(t,x,z) ...
A new class of efficient stochastic algorithms for the numerical treatment of coagulation processes ...
In this paper, we review recent results concerning stochastic models for coagulation processes and t...
This paper studies stochastic particle approximations for Smoluchowski’s coagulation equation. A new...
This paper studies a stochastic particle method for the numerical treatment of Smoluchowski's equati...
A Monte Carlo simulation technique is described for the study of the coagulation of suspended partic...
This paper studies stochastic particle approximations for Smoluchowski's coagulation equation. A new...
We develop a new version of the direct simulation Monte Carlomethod for coagu-lation processes gover...
Stochastic particle methods for the coagulation-fragmentation Smoluchowski equation are developed an...
In this paper, two new stochastic algorithms for calculating parametric deriva-tives of the solution...
. -- Coagulation of particles in turbulent flows is studied. The size distribution of particles is g...
The stochastic completeness of the kinetic coagulation equation depends on the extent of correlation...
The diffusive coagulation equation models the evolution of the local concentration n(t,x,z) of parti...
Coagulation of particles in turbulent flows is studied. The size distribution of particles is govern...
A spatially resolved stochastic weighted particle method for inception--coagulation--advection probl...
AbstractThe diffusive coagulation equation models the evolution of the local concentration n(t,x,z) ...
A new class of efficient stochastic algorithms for the numerical treatment of coagulation processes ...
In this paper, we review recent results concerning stochastic models for coagulation processes and t...
This paper studies stochastic particle approximations for Smoluchowski’s coagulation equation. A new...
This paper studies a stochastic particle method for the numerical treatment of Smoluchowski's equati...
A Monte Carlo simulation technique is described for the study of the coagulation of suspended partic...
This paper studies stochastic particle approximations for Smoluchowski's coagulation equation. A new...
We develop a new version of the direct simulation Monte Carlomethod for coagu-lation processes gover...
Stochastic particle methods for the coagulation-fragmentation Smoluchowski equation are developed an...
In this paper, two new stochastic algorithms for calculating parametric deriva-tives of the solution...
. -- Coagulation of particles in turbulent flows is studied. The size distribution of particles is g...
The stochastic completeness of the kinetic coagulation equation depends on the extent of correlation...
The diffusive coagulation equation models the evolution of the local concentration n(t,x,z) of parti...
Coagulation of particles in turbulent flows is studied. The size distribution of particles is govern...
A spatially resolved stochastic weighted particle method for inception--coagulation--advection probl...
AbstractThe diffusive coagulation equation models the evolution of the local concentration n(t,x,z) ...