Publications
“Optimal investments for risk- and ambiguity-averse preferences: a duality approach”. Finance Stoch. 11 (2007): 107–129.
. “Optimal execution strategies in limit order books with general shape functions”. Quant. Finance 10 (2010): 143–157.
. “Optimal basket liquidation for CARA investors is deterministic”. Appl. Math. Finance 17 (2010): 471–489.
. “On the Neyman-Pearson problem for law-invariant risk measures and robust utility functionals”. Ann. Appl. Probab. 14 (2004): 1398–1423.
. “Nash equilibrium for risk-averse investors in a market impact game: finite and infinite time horizons”. Market Microstructure and Liquidity 5, no. 01n04 (2019): 2050001. https://arxiv.org/1807.03813.
. “Multivariate transient price impact and matrix-valued positive definite functions”. Math. Oper. Res. 41 (2016): 914–934.
. .
“Moderate deviations and functional LIL for super-Brownian motion”. Stochastic Process. Appl. 72 (1997): 11–25.
. “Model-free portfolio theory and its functional master formula”. SIAM J. Financial Math. 9 (2018): 1074–1101.
. “Model-free CPPI”. J. Econom. Dynam. Control 40 (2014): 84–94.
. “On the minimizers of energy forms with completely monotone kernel”. Applied Mathematics and Optimization 83, no. 1 (2021): 177–205.
. “A market impact game under transient price impact”. Math. Oper. Res. 44 (2019): 102–121.
. .
“A limit theorem for Bernoulli convolutions and the Φ-variation of functions in the Takagi class.”. Journal of Theoretical Probability 35 (2022): 2853–2878. https://arxiv.org/abs/2102.02745.
. .
“Large deviations for hierarchical systems of interacting jump processes”. J. Theoret. Probab. 11 (1998): 1–24.
. “High-frequency limit of Nash equilibria in a market impact game with transient price impact”. SIAM J. Financial Math. 8 (2017): 589–634.
. Grosse Abweichungen für die Pfade der Super-Brownschen Bewegung. Bonner Mathematische Schriften [Bonn Mathematical Publications]. Vol. 277. Universität Bonn, Mathematisches Institut, Bonn, 1995.
. “Geometric aspects of Fleming-Viot and Dawson-Watanabe processes”. Ann. Probab. 25 (1997): 1160–1179.
. “Geometric analysis for symmetric Fleming-Viot operators: Rademacher's theorem and exponential families”. Potential Anal. 17 (2002): 351–374.
.