activity
20182022
most citedBranching Random Walks with Two Types of Particles on Multidimensional Lattices

10 citations · 12 across the 4 of their papers we have counts for

collaborators

5 papers

math.PR2022★ 10 cited

Branching Random Walks with Two Types of Particles on Multidimensional Lattices

Iu. Makarova, D. Balashova, S. Molchanov +1

We consider a continuous-time branching random walk on a multidimensional lattice with two types of particles and an infinite number of initial particles. The main results are devo…

math.PR2020

Heavy-Tailed Branching Random Walks on Multidimensional Lattices. A Moment Approach

Anastasiya Rytova, Elena Yarovaya

We study a continuous-time branching random walk on the lattice , , with a single source of branching, that is the lattice point where the birth an…

math.PR2019★ 2 cited

A Limit Theorem for Supercritical Branching Random Walks with Branching Sources of Varying Intensity

Ivan Khristolyubov, Elena Yarovaya

We consider a supercritical symmetric continuous-time branching random walk on a multidimensional lattice with a finite number of particle generation sources of varying positive in…

math.PR2019

Branching Random Walks and their Applications for Epidemic Modelling

Elizaveta Ermakova, Polina Makhmutova, Elena Yarovaya

Branching processes are widely used to model the viral epidemic evolution. For more adequate investigation of viral epidemic modelling, we suggest to apply branching processes with…

math.PR2018

Survival Analysis of Particle Populations in Branching Random Walks

Anastasiia Rytova, Elena Yarovaya

It is a common practice to describe branching random walks in terms of birth, death and walk of particles, which makes it easier to use them in different applications. The main res…