activity
20102026
most citedOn time-inconsistent stopping problems and mixed strategy stopping times

48 citations · 207 across the 31 of their papers we have counts for

collaborators

36 papers

q-bio.PE2026

Optimal long-run control of endemic infections: bang-bang threshold policies in a stochastic SIS model

Matthew Buckland, Sören Christensen, Philip Le Borne +1

We study long-run optimal intervention strategies for endemic infections in a stochastic susceptible-infected-susceptible (SIS) model. The proportion of infected individuals evolve…

math.PR2023★ 1 cited

Markovian randomized equilibria for general Markovian Dynkin games in discrete time

Sören Christensen, Kristoffer Lindensjö, Berenice Anne Neumann

We study a general formulation of the classical two-player Dynkin game in a discrete time Markovian setting. We identify an appropriate class of mixed strategies -- \textit{Markovi…

math.PR2023

Uniqueness of First Passage Time Distributions via Fredholm Integral Equations

Sören Christensen, Simon Fischer, Oskar Hallmann

Let be a standard Brownian motion with and let be a continuous function with . The first passage time (from below) is then…

math.PR2022★ 3 cited

Local time pushed mixed stopping and smooth fit for time-inconsistent stopping problems

Andi Bodnariu, Sören Christensen, Kristoffer Lindensjö

We consider the game-theoretic approach to time-inconsistent stopping of a one-dimensional diffusion where the time-inconsistency is due to the presence of a non-exponential (weigh…

math.PR2021

Flexible forward improvement iteration for infinite time horizon Markovian optimal stopping problems

Sören Christensen, Albrecht Irle, Julian Peter Lemburg

In this paper, we propose an extension of the forward improvement iteration algorithm, originally introduced in Irle (2006) and recently reconsidered in Miclo and Villeneuve (2021)…

math.PR2021

A new integral equation for Brownian stopping problems with finite time horizon

Sören Christensen, Simon Fischer

For classical finite time horizon stopping problems driven by a Brownian motion \[V(t,x) = \sup_{t\leqτ\leq0}E_{(t,x)}[g(τ,W_τ)],\] we derive a new class of Fredholm type integral…