In this paper we construct classical solutions of a family of coagulation equations with homogeneous kernels that exhibit the behaviour known as gelation. This behaviour consists in the loss of mass due to the fact that some of the particles can become infinitely large in finite time. © 2012 Elsevier Masson SAS. All rights reserved
We study a finite-dimensional system of ordinary differential equations derived from Smoluchowski’s...
Summary. We study a finite-dimensional system of ordinary differential equations de-rived from Smolu...
The coagulation equations are a model for the dynamics of cluster growth in which clusters can coagu...
In this paper we construct classical solutions of a family of coagulation equations with homogeneous...
AbstractThe occurrence of gelation and the existence of mass-conserving solutions to the continuous ...
The dynamics of a coagulation-fragmentation equation with multiplicative coagulation kernel and crit...
Abstract. The occurrence of gelation and the existence of mass-conserving solutions to the contin-uo...
Explicit post-gelation solutions are presented for Smoluchowski's coagulation equation with factoriz...
Abstract. The non-conservative truncation of the Smoluchowski coagulation equation is a good approxi...
31 pages, 4 figuresWe prove well-posedness of global solutions for a class of coagulation equations ...
We study coagulation equations under non-equilibrium conditions which are induced by the addition of...
The existence of at least one mass-conserving solution for continuous coagulation-fragmentation equa...
A model for the dynamics of a system of particles undergoing simultaneously coalescence and breakup ...
AbstractA model for the dynamics of a system of particles undergoing simultaneously coalescence and ...
The Smoluchowski coagulation equation is considered to be one of the most fundamental equations of t...
We study a finite-dimensional system of ordinary differential equations derived from Smoluchowski’s...
Summary. We study a finite-dimensional system of ordinary differential equations de-rived from Smolu...
The coagulation equations are a model for the dynamics of cluster growth in which clusters can coagu...
In this paper we construct classical solutions of a family of coagulation equations with homogeneous...
AbstractThe occurrence of gelation and the existence of mass-conserving solutions to the continuous ...
The dynamics of a coagulation-fragmentation equation with multiplicative coagulation kernel and crit...
Abstract. The occurrence of gelation and the existence of mass-conserving solutions to the contin-uo...
Explicit post-gelation solutions are presented for Smoluchowski's coagulation equation with factoriz...
Abstract. The non-conservative truncation of the Smoluchowski coagulation equation is a good approxi...
31 pages, 4 figuresWe prove well-posedness of global solutions for a class of coagulation equations ...
We study coagulation equations under non-equilibrium conditions which are induced by the addition of...
The existence of at least one mass-conserving solution for continuous coagulation-fragmentation equa...
A model for the dynamics of a system of particles undergoing simultaneously coalescence and breakup ...
AbstractA model for the dynamics of a system of particles undergoing simultaneously coalescence and ...
The Smoluchowski coagulation equation is considered to be one of the most fundamental equations of t...
We study a finite-dimensional system of ordinary differential equations derived from Smoluchowski’s...
Summary. We study a finite-dimensional system of ordinary differential equations de-rived from Smolu...
The coagulation equations are a model for the dynamics of cluster growth in which clusters can coagu...