Abstract
In portfolio optimization, investors often overlook asymmetric preferences for gains and losses. We propose a distributionally robust two-stage portfolio optimization (DR-TSPO) model, which is suitable for scenarios where the loss reference point is adaptively updated based on prior decisions. For analytical convenience, we further reformulate the DR-TSPO model as an equivalent second-order cone programming counterpart. Additionally, we develop a deep learning-based constraint correction algorithm (DL-CCA) trained directly on problem descriptions, which enhances computational efficiency for large-scale non-convex distributionally robust portfolio optimization. Our empirical results obtained using global market data demonstrate that during COVID-19, the DR-TSPO model outperformed traditional two-stage optimization in reducing conservatism and avoiding extreme losses.
| Original language | English |
|---|---|
| Article number | 1236 |
| Journal | Symmetry |
| Volume | 17 |
| Issue number | 8 |
| DOIs | |
| State | Published - Aug 2025 |
Keywords
- decision-dependent loss reference
- deep learning algorithm
- distributionally robust two-stage optimization
- loss aversion
- portfolio
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