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Variance-Optimal Hedging for Time-Changed Lévy Processes

Variance-Optimal Hedging for Time-Changed Lévy Processes Abstract In this article, we solve the variance-optimal hedging problem in stochastic volatility (SV) models based on time-changed Lévy processes, that is, in the setup of Carr et al. (2003). The solution is derived using results for general affine models in the companion article [Kallsen and Pauwels (2009)]. http://www.deepdyve.com/assets/images/DeepDyve-Logo-lg.png Applied Mathematical Finance Taylor & Francis

Variance-Optimal Hedging for Time-Changed Lévy Processes

Applied Mathematical Finance , Volume 18 (1): 28 – Feb 17, 2011
28 pages

Variance-Optimal Hedging for Time-Changed Lévy Processes

Abstract

Abstract In this article, we solve the variance-optimal hedging problem in stochastic volatility (SV) models based on time-changed Lévy processes, that is, in the setup of Carr et al. (2003). The solution is derived using results for general affine models in the companion article [Kallsen and Pauwels (2009)].
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Publisher
Taylor & Francis
Copyright
Copyright Taylor & Francis Group, LLC
ISSN
1466-4313
eISSN
1350-486X
DOI
10.1080/13504861003669164
Publisher site
See Article on Publisher Site

Abstract

Abstract In this article, we solve the variance-optimal hedging problem in stochastic volatility (SV) models based on time-changed Lévy processes, that is, in the setup of Carr et al. (2003). The solution is derived using results for general affine models in the companion article [Kallsen and Pauwels (2009)].

Journal

Applied Mathematical FinanceTaylor & Francis

Published: Feb 17, 2011

Keywords: Variance-optimal hedging; Stochastic volatility; Time-changed Lévy process; Laplace transform

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