Decision-focused Sparse Tangent Portfolio Optimization
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Abstract (arXiv)
Sparse tangent portfolio optimization aims to learn an interpretable, low-cardinality portfolio in the tangency direction of the mean-variance frontier. However, the associated cardinality-constrained formulation is NP-hard, and standard predict-then-optimize pipelines often misalign forecasting accuracy with downstream portfolio quality. We propose an end-to-end decision-focused learning framework that reformulates Sharpe ratio maximization as a Disciplined Parametrized Programming (DPP)-compliant convex programming layer and replaces discrete selection with a smooth top-k operator enforcing an exact cardinality k. This enables gradient flow through prediction, asset selection, and re-optimization, allowing the predictive model to directly optimize portfolio performance. Across four major equity markets, our method achieves competitive and often superior out-of-sample Sharpe ratios compared with historical and prediction-focused baselines, with particularly strong gains in larger asset universes. Our hrefhttps://github.com/feuerwerksh/Diffble-card-SRcode is publicly available.
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References · 5
- 2019Differentiable Convex Optimization Layerscited by 458
- 2023Decision-Focused Learning: Foundations, State of the Art, Benchmark and Future Opportunitiescited by 129
- 2024A Globally Optimal Portfolio for m-Sparse Sharpe Ratio Maximizationcited by 5
- 2013Sparse Portfolio Selection via Quasi-Norm Regularizationcited by 2
- 2025Prediction Loss Guided Decision-Focused Learningcited by 2
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