Dynamic Black-Litterman

Incorporating Expert Views into Investment Models How can investors best incorporate forward-looking expert views into dynamic portfolio strategies? “Dynamic Black-Litterman,” by Anas Abdelhakmi and Andrew Lim, offers a novel solution. The authors generalize the classic Black-Litterman model to a dynamic setting, allowing for continuous trading and expert views of events over varying time horizons that arrive over time. They derive the explicit dynamics of asset prices after incorporating these views, uncovering a surprising and elegant connection to multidimensional Brownian bridges. Remarkably, the paper provides a closed-form solution for the optimal dynamic portfolio policy, a significant finding for a model of this complexity. This includes a specific hedging component to protect against changes in expert views. Numerical experiments demonstrate that this dynamic approach consistently outperforms strategies that repeatedly apply the single-period model, leading to higher returns and lower portfolio turnover.

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Publication Details

Journal
Operations Research
Published
2025-08-22
DOI
https://doi.org/10.1287/opre.2024.1010
Primary Topic
Stochastic processes and financial applications
Type
article
Field-Weighted Citation Impact
0.00
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article

Dynamic Black-Litterman

Anas Abdelhakmi, Andrew E. B. Lim
Operations Research
Stochastic processes and financial applications
article

Dynamic Black-Litterman

Anas Abdelhakmi, Andrew E. B. Lim
article en

Abstract

Incorporating Expert Views into Investment Models How can investors best incorporate forward-looking expert views into dynamic portfolio strategies? “Dynamic Black-Litterman,” by Anas Abdelhakmi and Andrew Lim, offers a novel solution. The authors generalize the classic Black-Litterman model to a dynamic setting, allowing for continuous trading and expert views of events over varying time horizons that arrive over time. They derive the explicit dynamics of asset prices after incorporating these views, uncovering a surprising and elegant connection to multidimensional Brownian bridges. Remarkably, the paper provides a closed-form solution for the optimal dynamic portfolio policy, a significant finding for a model of this complexity. This includes a specific hedging component to protect against changes in expert views. Numerical experiments demonstrate that this dynamic approach consistently outperforms strategies that repeatedly apply the single-period model, leading to higher returns and lower portfolio turnover.

Operations ResearchVol. 74(1)
National University of Singapore (SG)
Openalex Percentile: Top 72%
Stochastic processes and financial applications
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