activity
20072026
most citedPricing and hedging of derivatives based on non-tradable underlyings

46 citations · 69 across the 11 of their papers we have counts for

collaborators

13 papers

cs.LG2026

Learning Optimal Search Strategies

Stefan Ankirchner, Maximilian Philipp Thiel

We explore the question of how to learn an optimal search strategy within the example of a parking problem where parking opportunities arrive according to an unknown inhomogeneous…

math.PR2020

Properties of the EMCEL scheme for approximating irregular diffusions

Stefan Ankirchner, Thomas Kruse, Wolfgang Löhr +1

We prove several properties of the EMCEL scheme, which is capable of approximating one-dimensional continuous strong Markov processes in distribution on the path space (the scheme…

math.PR2019

Wasserstein convergence rates for random bit approximations of continuous Markov processes

Stefan Ankirchner, Thomas Kruse, Mikhail Urusov

We determine the convergence speed of a numerical scheme for approximating one-dimensional continuous strong Markov processes. The scheme is based on the construction of coin tossi…

math.PR2019

A functional limit theorem for coin tossing Markov chains

Stefan Ankirchner, Thomas Kruse, Mikhail Urusov

We prove a functional limit theorem for Markov chains that, in each step, move up or down by a possibly state dependent constant with probability , respectively. The theorem e…

math.PR2018

The Skorokhod embedding problem for inhomogeneous diffusions

Stefan Ankirchner, Stefan Engelhardt, Alexander Fromm +1

We solve the Skorokhod embedding problem for a class of stochastic processes satisfying an inhomogeneous stochastic differential equation (SDE) of the form $d A_t =μ(t, A_t) d t +…

math.PR2014★ 1 cited

A functional limit theorem for irregular SDEs

Stefan Ankirchner, Thomas Kruse, Mikhail Urusov

Let be a sequence of i.i.d. real-valued random variables with mean zero, and consider the scaled random walk of the form $Y^N_{k+1} = Y^N_{k} + a_N(Y^N_k) X_{k+1…