activity
20092021
most citedThe Gapeev-Kühn stochastic game driven by a spectrally positive Lévy process

6 citations · 11 across the 10 of their papers we have counts for

collaborators

10 papers

math.PR2021

Predicting the Last Zero before an exponential time of a Spectrally Negative Lévy Process

Erik J. Baurdoux, José M. Pedraza

Given a spectrally negative Lévy process, we predict, in a sense, the last passage time of the process below zero before an independent exponential time. This optimal predict…

math.PR2020★ 1 cited

On the last zero process with an application in corporate bankruptcy

Erik J. Baurdoux, J. M. Pedraza

For a spectrally negative Lévy process , consider , the last time is below the level zero before time . We use a perturbation method for Lévy processes to deri…

math.PR2018

Predicting the last zero of a spectrally negative Lévy process

Erik J. Baurdoux, J. M. Pedraza

Last passage times arise in a number of areas of applied probability, including risk theory and degradation models. Such times are obviously not stopping times since they depend on…

math.PR2014

Optimal prediction for positive self-similar Markov processes

Erik Baurdoux, Andreas Kyprianou, Curdin Ott

This paper addresses the question of predicting when a positive self-similar Markov process X attains its pathwise global supremum or infimum before hitting zero for the first time…

math.OC2014

Optimal double stopping of a Brownian bridge

Erik J. Baurdoux, Nan Chen, Budhi A. Surya +1

We study optimal double stopping problems driven by a Brownian bridge. The objective is to maximize the expected spread between the payoffs achieved at the two stopping times. We s…

math.OC2014

Optimality of doubly reflected Levy processes in singular control

Erik J. Baurdoux, Kazutoshi Yamazaki

We consider a class of two-sided singular control problems. A controller either increases or decreases a given spectrally negative Levy process so as to minimize the total costs co…