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TU Dortmund Lehrstuhl für Stochastik und Analysis

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Adresse (Briefe):

Technische Universität Dortmund
Fak. Mathematik, LS IV
44221 Dortmund

Adresse (Lieferungen):

Technische Universität Dortmund
Fak. Mathematik, LS IV
Vogelpothsweg 87
44227 Dortmund


Telefonnummern und Email-Adressen:

Fr. I. Rzepka (Sekretariat):
(+49) 231 / 755-3062

Fax: (+49) 231 / 755-3064


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Homepage von Prof. Dr. Jeannette woerner


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Teaching

Informationen zu meinen aktuellen Lehrveranstaltungen entnehmen Sie bitte hier

Research interests
  • Modelling and statistical inference for continuous time financial models, especially stochastic volatility models and models with jump components.
  • Analysis of market microstructure and model risk.
  • Modelling of turbulence and climate data.
  • Limit theorems for semimartingales, fractional Brownian motion and Gaussian processes.

Publications:

2002:
Expansions of transition distributions of Lévy processes in small time
2003:
Variational sums and power variation: a unifying approach to model selection and estimation in semimartingale models
Purely discontinuous Lévy Processes and Power Variation: inference for integrated volatility and the scale parameter
Local asymptotic normality for the scale parameter of stable processes
2004:
Estimating the skewness in discretely observed Lévy processes
2005:
Estimation of integrated volatility in stochastic volatility models
2006:
Power and Multipower Variation: inference for high frequency data
Power variation of some integral fractional processes
Analyzing the fine structure of continuous time stochastic processes
2007:
Inference in Lévy-type stochastic volatility models
A Functional Central Limit Theorem for the Realized Power Variation of Integrated Stable Processes
2008:
Volatility estimates for high frequency data: market microstructure noise versus fractional Brownian motion models
2009:
Bipower Variation for Gaussian Processes with Stationary Increments
Convergence of certain functionals of integral fractional processes
2011:
Analyzing the fine structure of continuous time stochastic processes
A unifying approach to fractional Lévy processes
2014:
Statistical convergence of Markov experiments to diffusion limits
The Gumbel test for jumps instochastic volatility models

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