activity
20172025
most citedMulticomponent coagulation systems: existence and non-existence of stationary non-equilibrium solutions

1 citations · 1 across the 4 of their papers we have counts for

collaborators

7 papers

math.AP2025

Global existence of measure-valued solutions to the multicomponent Smoluchowski coagulation equation

Marina A. Ferreira, Sakari Pirnes

Global solutions to the multicomponent Smoluchowski coagulation equation are constructed for measure-valued initial data with minimal assumptions on the moments. The framework is b…

math.AP2024

Smoluchowski Coagulation Equation with a Flux of Dust Particles

Marina A. Ferreira, Aleksis Vuoksenmaa

We construct a time-dependent solution to the Smoluchowski coagulation equation with a constant flux of dust particles entering through the boundary at zero. The dust is instantane…

physics.comp-ph2023

Studying ballistic aggregation phenomena through efficient Time Stepping approaches

Pierre Degond, Giacomo Dimarco, Marina Ferreira +1

This paper deals with the problem of simulating dense dispersed systems composed by large numbers of particles undergoing ballistic aggregation. The most classical approaches for d…

math-ph2023

Coagulation equations with source leading to anomalous self-similarity

Marina A. Ferreira, Eugenia Franco, Jani Lukkarinen +2

We study the long-time behaviour of the solutions to Smoluchowski coagulation equations with a source term of small clusters. The source drives the system out-of-equilibrium, leadi…

math.AP20211 cited

Multicomponent coagulation systems: existence and non-existence of stationary non-equilibrium solutions

Marina A. Ferreira, Jani Lukkarinen, Alessia Nota +1

We study multicomponent coagulation via the Smoluchowski coagulation equation under non-equilibrium stationary conditions induced by a source of small clusters. The coagulation ker…

math-ph2019

Stationary non-equilibrium solutions for coagulation systems

Marina A. Ferreira, Jani Lukkarinen, Alessia Nota +1

We study coagulation equations under non-equilibrium conditions which are induced by the addition of a source term for small cluster sizes. We consider both discrete and continuous…