Multivariate GARCH models and the Black-Litterman approach for tracking error constrained portfolios: an empirical analysis
G Palomba - Global Business and Economics Review, 2008 - inderscienceonline.com
Global Business and Economics Review, 2008•inderscienceonline.com
In a typical tactical asset allocation setup, managers generally make their choices with the
aim of beating a benchmark portfolio. In this context, the pure Markowitz (1959) strategy
does not take two aspects into account: asset returns often show changes in volatility and
managers' decisions depend on private information. This paper provides an empirical model
for large-scale tactical asset allocation with multivariate GARCH estimates, given a tracking
error constraint. Moreover, the Black and Litterman (1991) approach makes it possible to …
aim of beating a benchmark portfolio. In this context, the pure Markowitz (1959) strategy
does not take two aspects into account: asset returns often show changes in volatility and
managers' decisions depend on private information. This paper provides an empirical model
for large-scale tactical asset allocation with multivariate GARCH estimates, given a tracking
error constraint. Moreover, the Black and Litterman (1991) approach makes it possible to …
In a typical tactical asset allocation setup, managers generally make their choices with the aim of beating a benchmark portfolio. In this context, the pure Markowitz (1959) strategy does not take two aspects into account: asset returns often show changes in volatility and managers' decisions depend on private information. This paper provides an empirical model for large-scale tactical asset allocation with multivariate GARCH estimates, given a tracking error constraint. Moreover, the Black and Litterman (1991) approach makes it possible to tactically manage the selected portfolio by combining information taken from the time-varying volatility model with some personal 'views' about asset returns.
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