Dissertation/Thesis Abstract

Dynamic hedge fund asset allocation under multiple regimes
by Cru, David, Ph.D., State University of New York at Stony Brook, 2010, 141; 3408342
Abstract (Summary)

Portfolio Selection as introduced by Harry Markowitz laid the foundation for Modern Portfolio Theory. However, the assumption that underlying asset returns follow a Normal Distribution and that investors are indifferent to skew and kurtosis is not practically suited for the Hedge Fund environment. Additionally, the Lockup and Notice provisions built into Hedge Fund contracts make portfolio rebalancing difficult and justify the need for dynamic allocation strategies. Market conditions are dynamic, therefore, rebalancing constraints in the face of changing market environments can have a severe impact on return generation. There is a need for sophisticated yet tractable solutions to the multi-period problem of Hedge Fund portfolio construction and rebalancing. In this thesis we Generalize the Hedge Fund asset return distribution to a Multivariate K-mean Gaussian Mixture Distribution; model the multi-period Hedge Fund allocation problem as a Markov Decision Process (MDP); and propose practical rebalancing strategies that represent a convergence of literature on Hedge Fund investing, Regime Switching, and Dynamic Portfolio Optimization.

Indexing (document details)
Advisor: Hu, Jiaqiao, Tucker, Ann
Commitee: Djuric, Peter, Frey, Robert, Pinezich, John
School: State University of New York at Stony Brook
Department: Applied Mathematics and Statistics
School Location: United States -- New York
Source: DAI-B 71/07, Dissertation Abstracts International
Source Type: DISSERTATION
Subjects: Applied Mathematics, Finance, Operations research
Keywords: Asset allocation, Hedge funds, Liquidity, Portfolio optimization, Regime switching
Publication Number: 3408342
ISBN: 978-1-124-04434-7
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