activity
20052025
most citedBranching diffusions, superdiffusions and random media

23 citations · 45 across the 12 of their papers we have counts for

collaborators

14 papers

math.PR2025

Tóth's buses and the "detachment process''

János Engländer

This paper introduces the \textbf{detachment process}, a novel, time-inhomogeneous Markov process inspired by I. P. Tóth's problem \cite{Toth} concerning the number of ``lonely pas…

math.PR2025

A moment approach to the law of large numbers for supercritical branching Markov processes

Christopher B. C. Dean, János Engländer, Emma Horton

We offer a new proof of the classical law of large numbers for a general class of branching Markov processes based on the asymptotic behaviour of the moments developed in \cite{bmo…

math.PR2019

The coin-turning walk and its scaling limit

Janos Englander, Stanislav Volkov, Zhenhua Wang

Let be the random walk obtained from "coin turning" with some sequence , as introduced in [6]. In this paper we investigate the scaling limits of in the s…

math.PR2018

A Doob-type maximal inequality and its applications to various stochastic processes

János Engländer

We generalize the notion of the submartingale property and Doob's inequality. Furthermore, we show how the latter leads to new inequalities for several stochastic processes: certai…

math.PR2017

Optimal survival strategy for branching Brownian motion in a Poissonian trap field

Mehmet Öz, János Engländer

We study a branching Brownian motion with a generic branching law, evolving in , where a field of Poissonian traps is present. Each trap is a ball with constant r…

math.PR2017

Superdiffusions with large mass creation --- construction and growth estimates

Zhen-Qing Chen, Janos Englander

Superdiffusions corresponding to differential operators of the form $\LL u+βu-αu^{2}$ with large mass creation term are studied. Our construction for superdiffusions with large…