Practical weight-constrained conditioned portfolio optimization using risk aversion indicator signals
Jang Schiltz and
Marc Boissaux
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Marc Boissaux: LSF
LSF Research Working Paper Series from Luxembourg School of Finance, University of Luxembourg
Abstract:
Within a traditional context of myopic discrete-time mean-variance portfolio optimisation, the problem of conditioned optimisation, in which predictive information about returns contained in a signal is used to inform the choice of portfolio weights, was first expressed and solved in concrete terms by Ferson and Siegel ([1]). An optimal control formulation of conditioned portfolio problems was proposed and justified by Boissaux and Schiltz ([2]). This opens up the possibility of solving variants of the basic problem that do not allow for closed-form solutions through the use of standard numerical algorithms used for the discretisation of optimal control problems. The present paper contributes to the empirical literature on this topic. Risk aversion (or, equivalently, risk appetite) indicators, aiming to quantify different time-varying definitions of investor attitudes toward risk, are both provided by financial service providers and discussed in the academic literature - see e.g. Coudert and Gex ([3]). We compare the performance of strategies resulting from conditioned optimization and using several possible indicators for signalling purposes, to that obtained using standard approaches to portfolio investment. In particular, we report on both ex ante improvements to the accessible efficient frontier as measured through the typical associated metrics such as the Sharpe ratio, and ex post results affected, most notably, by specification errors regarding the relationship between signal and returns. We then discuss different problem parameters, examine their impact on performance and check whether significant ex post improvements may be achieved through optimal parameter selection.
Keywords: Optimal Control; Portfolio Optimization (search for similar items in EconPapers)
JEL-codes: C02 C61 G11 (search for similar items in EconPapers)
Date: 2011
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