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20122026
most citedZero-sum Risk-Sensitive Stochastic Games

48 citations · 357 across the 28 of their papers we have counts for

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Showing math.PRShow all

7 papers · 1 filter

math.PR2023

Continuous-time mean field Markov decision models

Nicole Bäuerle, Sebastian Höfer

We consider a finite number of statistically equal agents, each moving on a finite set of states according to a continuous-time Markov Decision Process (MDP). Transition intens…

math.PR2016

Risk-Sensitive Stopping Problems for Continuous-Time Markov Chains

Nicole Bäuerle, Anton Popp

In this paper we consider stopping problems for continuous-time Markov chains under a general risk-sensitive optimization criterion for problems with finite and infinite time horiz…

math.PR2016

Optimal Dividend Payout Model with Risk Sensitive Preferences

Nicole Bäuerle, Anna Jaśkiewicz

We consider a discrete-time dividend payout problem with risk sensitive shareholders. It is assumed that they are equipped with a risk aversion coefficient and construct their disc…

math.PR2015★ 27 cited

Partially Observable Risk-Sensitive Markov Decision Processes

Nicole Bäuerle, Ulrich Rieder

We consider the problem of minimizing a certainty equivalent of the total or discounted cost over a finite and an infinite time horizon which is generated by a Partially Observable…

math.PR2014★ 3 cited

Exact and Approximate Hidden Markov Chain Filters Based on Discrete Observations

Nicole Bäuerle, Igor Gilitschenski, Uwe D. Hanebeck

We consider a Hidden Markov Model (HMM) where the integrated continuous-time Markov chain can be observed at discrete time points perturbed by a Brownian motion. The aim is to deri…

math.PR2013★ 20 cited

Risk-Sensitive Dividend Problems

Nicole Bäuerle, Anna Jaśkiewicz

We consider a discrete-time version of the popular optimal dividend pay-out problem in risk theory. The novel aspect of our approach is that we allow for a risk averse insurer, i.e…

math.PR2012★ 30 cited

A Note on Applications of Stochastic Ordering to Control Problems in Insurance and Finance

Nicole Bauerle, Erhan Bayraktar

We consider a controlled diffusion process where the controller is allowed to choose the drift and the volatility from a set $\K(x) \subset \R\times (0…