activity
20082023
most cited-variation of Lévy driven BSDEs with non-smooth terminal conditions

11 citations · 31 across the 11 of their papers we have counts for

collaborators

14 papers

math.PR2023

Product formulas for multiple stochastic integrals associated with Lévy processes

Paolo Di Tella, Christel Geiss, Alexander Steinicke

In the present paper, we obtain an explicit product formula for products of multiple integrals w.r.t. a random measure associated with a Lévy process. As a building block, we use a…

math.PR2019

Donsker-Type Theorem for BSDEs: Rate of Convergence

Philippe Briand, Christel Geiss, Stefan Geiss +1

In this paper, we study in the Markovian case the rate of convergence in the Wasserstein distance of an approximation of the solution to a BSDE given by a BSDE which is driven by a…

math.PR2018

Product and Moment Formulas for Iterated Stochastic Integrals (associated with Lévy Processes)

Paolo Di Tella, Christel Geiss

In this paper, we obtain explicit product and moment formulas for products of iterated integrals generated by families of square integrable martingales associated with an arbitrary…

math.PR2018

Mean square rate of convergence for random walk approximation of forward-backward SDEs

Christel Geiss, Céline Labart, Antti Luoto

Let (Y, Z) denote the solution to a forward-backward SDE. If one constructs a random walk B n from the underlying Brownian motion B by Skorohod embedding, one can show L 2 converge…

math.PR2018

Random walk approximation of BSDEs with H{ö}lder continuous terminal condition

Christel Geiss, Céline Labart, Antti Luoto

In this paper we consider the random walk approximation of the solution of a Markovian BSDE whose terminal condition is a locally H{ö}lder continuous function of the Brownian motio…

math.PR2018★ 4 cited

Existence, Uniqueness and Malliavin Differentiability of Lévy-driven BSDEs with locally Lipschitz Driver

Christel Geiss, Alexander Steinicke

We investigate conditions for solvability and Malliavin differentiability of backward stochastic differential equations driven by a Lévy process. In particular, we are interested i…