activity
20042023
most citedCoalescence in a random background

72 citations · 143 across the 23 of their papers we have counts for

collaborators

27 papers

math.PR2023

Heat kernel asymptotics for scaling limits of isoradial graphs

Simon Schwarz, Anja Sturm, Max Wardetzky

We consider the asymptotics of the discrete heat kernel on isoradial graphs for the case where the time and the edge lengths tend to zero simultaneously. Depending on the asymptoti…

math.PR2022

Contact process on a dynamical long range percolation

Marco Seiler, Anja Sturm

In this paper we introduce a contact process on a dynamical long range percolation (CPDLP) defined on a complete graph . A dynamical long range percolation is a Fe…

math.PR2022

Rates of Convergence for Chains of Expansive Markov Operators

Neal Hermer, D. Russell Luke, Anja Sturm

We provide conditions that guarantee local rates of convergence in distribution of iterated random functions that are not nonexpansive mappings in locally compact Hadamard spaces.…

math.OC2022★ 1 cited

Nonexpansive Markov Operators and Random Function Iterations for Stochastic Fixed Point Problems

Neal Hermer, D. Russell Luke, Anja Sturm

We study the convergence of random function iterations for finding an invariant measure of the corresponding Markov operator. We call the problem of finding such an invariant measu…

math.PR2022

Contact process in an evolving random environment

Marco Seiler, Anja Sturm

In this paper we introduce a contact process in an evolving random environment (CPERE) on a connected and transitive graph with bounded degree, where we assume that this environmen…

math.PR2022★ 3 cited

Efficient Random Walks on Riemannian Manifolds

Simon Schwarz, Michael Herrmann, Anja Sturm +1

According to a version of Donsker's theorem, geodesic random walks on Riemannian manifolds converge to the respective Brownian motion. From a computational perspective, however, ev…