activity
20072026
most citedGeometry of Distribution-Constrained Optimal Stopping Problems

4 citations · 4 across the 5 of their papers we have counts for

collaborators

7 papers

math.PR2026

Algorithmic trading and stochastic integration

Aleksandar Arandjelovic, Uwe Schmock

We study simple predictable processes whose coefficients are represented by neural networks. On finite measure spaces, we establish density results for neural networks in Orlicz sp…

math.PR2016★ 4 cited

Geometry of Distribution-Constrained Optimal Stopping Problems

Mathias Beiglboeck, Manu Eder, Christiane Elgert +1

We adapt ideas and concepts developed in optimal transport (and its martingale variant) to give a geometric description of optimal stopping times of Brownian motion subject to the…

q-fin.RM2016

Crunching Mortality and Life Insurance Portfolios with extended CreditRisk+

Jonas Hirz, Uwe Schmock, Pavel V. Shevchenko

Using an extended version of the credit risk model CreditRisk+, we develop a flexible framework with numerous applications amongst which we find stochastic mortality modelling, for…

q-fin.CP2015

Forecasting Leading Death Causes in Australia using Extended CreditRisk

Pavel V. Shevchenko, Jonas Hirz, Uwe Schmock

Recently we developed a new framework in Hirz et al (2015) to model stochastic mortality using extended CreditRisk methodology which is very different from traditional time ser…

q-fin.MF2015

Itô's formula for finite variation Lévy processes: The case of non-smooth functions

Ramin Okhrati, Uwe Schmock

Extending Itô's formula to non-smooth functions is important both in theory and applications. One of the fairly general extensions of the formula, known as Meyer-Itô, applies to on…

q-fin.RM2015

Actuarial Applications and Estimation of Extended~CreditRisk

Jonas Hirz, Uwe Schmock, Pavel V. Shevchenko

We introduce an additive stochastic mortality model which allows joint modelling and forecasting of underlying death causes. Parameter families for mortality trends can be chosen f…

math.PR2007

Non-monotone convergence in the quadratic Wasserstein distance

Walter Schachermayer, Uwe Schmock, Josef Teichmann

We give an easy counter-example to Problem 7.20 from C. Villani's book on mass transport: in general, the quadratic Wasserstein distance between -fold normalized convolutions of…