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Home/e-Resources/Management & Business Administration/Jump-Diffusion Risk-Sensitive Asset Management II: Jump-Diffusion Factor Model
PeriodicalsManagement & Business Administration

Jump-Diffusion Risk-Sensitive Asset Management II: Jump-Diffusion Factor Model

arXiv2011

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Abstract & Overview

In this article we extend earlier work on the jump-diffusion risk-sensitive asset management problem [SIAM J. Fin. Math. (2011) 22-54] by allowing jumps in both the factor process and the asset prices, as well as stochastic volatility and investment constraints. In this case, the HJB equation is a partial integro-differential equation (PIDE). By combining viscosity solutions with a change of notation, a policy improvement argument and classical results on parabolic PDEs we prove that the HJB PIDE admits a unique smooth solution. A verification theorem concludes the resolution of this problem.

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Mark Davis, Sebastien Lleo (2011). Jump-Diffusion Risk-Sensitive Asset Management II: Jump-Diffusion Factor Model. arXiv. https://library.shubhaarti.in/content/5f824f83-85af-4599-9d3f-a42b1686448a

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Davis, M., & Lleo, S. (2011). Jump-Diffusion Risk-Sensitive Asset Management II: Jump-Diffusion Factor Model. arXiv. https://library.shubhaarti.in/content/5f824f83-85af-4599-9d3f-a42b1686448a
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