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20092015
most citedOptimal multiple stopping time problem

47 citations · 88 across the 6 of their papers we have counts for

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math.PR2012★ 39 cited

Dynkin games in a general framework

Magdalena Kobylanski, Marie-Claire Quenez, Marc Roger de Campagnolle

We revisit the Dynkin game problem in a general framework, improve classical results and relax some assumptions. The criterion is expressed in terms of families of random variables…

math.PR2010

Large Deviations Principle by viscosity solutions: the case of diffusions with oblique Lipschitz reflections

Magdalena Kobylanski

We establish a Large Deviations Principle for stochastic processes with Lipschitz continuous oblique reflections on regular domains. The rate functional is given as the value funct…

math.PR2010★ 2 cited

The Logarithmic Sobolev Constant of The Lamplighter

Evgeny Abakumov, Anne Beaulieu, François Blanchard +17

We give estimates on the logarithmic Sobolev constant of some finite lamplighter graphs in terms of the spectral gap of the underlying base. Also, we give examples of application.

math.PR2010

Optimal stopping in a general framework

Magdalena Kobylanski, Marie-Claire Quenez

We study the optimal stopping time problem , for any stopping time , where the reward is given by a family $(ϕ(θ),θ\in\mathc…

math.PR2009★ 47 cited

Optimal multiple stopping time problem

Magdalena Kobylanski, Marie-Claire Quenez, Elisabeth Rouy-Mironescu

We study the optimal multiple stopping time problem defined for each stopping time by . The key…

math.PR2009

Optimal double stopping time

Magdalena Kobylanski, Marie-Claire Quenez, Elisabeth Rouy-Mironescu

We consider the optimal double stopping time problem defined for each stopping time by $v(S)=\esssup\{E[ψ(τ_1, τ_2) | \F_S], τ_1, τ_2 \geq S \}$. Following the optimal one stop…