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
Showing math.OCShow all

6 papers · 1 filter

math.OC2020

Competition versus Cooperation: A class of solvable mean field impulse control problems

Sören Christensen, Berenice Anne Neumann, Tobias Sohr

We discuss a class of explicitly solvable mean field type control problems/mean field games with a clear economic interpretation. More precisely, we consider long term average impu…

math.OC2019

Moment constrained optimal dividends: precommitment \& consistent planning

Sören Christensen, Kristoffer Lindensjö

A moment constraint that limits the number of dividends in the optimal dividend problem is suggested. This leads to a new type of time-inconsistent stochastic impulse control probl…

math.OC2019

Time-inconsistent stopping, myopic adjustment & equilibrium stability: with a mean-variance application

Sören Christensen, Kristoffer Lindensjö

For a discrete time Markov chain and in line with Strotz' consistent planning we develop a framework for problems of optimal stopping that are time-inconsistent due to the consider…

math.OC2019★ 4 cited

Nonparametric learning for impulse control problems

Sören Christensen, Claudia Strauch

One of the fundamental assumptions in stochastic control of continuous time processes is that the dynamics of the underlying (diffusion) process is known. This is, however, usually…

math.OC2018★ 48 cited

On time-inconsistent stopping problems and mixed strategy stopping times

Sören Christensen, Kristoffer Lindensjö

A game-theoretic framework for time-inconsistent stopping problems where the time-inconsistency is due to the consideration of a non-linear function of an expected reward is develo…

math.OC2017★ 44 cited

On Finding Equilibrium Stopping Times for Time-Inconsistent Markovian Problems

Sören Christensen, Kristoffer Lindensjö

Standard Markovian optimal stopping problems are consistent in the sense that the first entrance time into the stopping set is optimal for each initial state of the process. Clearl…