Skip to content
Conference

Explainable Machine Learning for Cross-Sectional Stock Return Prediction and Mean–Variance Portfolio Optimization

Jul 2026 · Signal Processing and Communications Applications Conference · pp. 1-4 · 0 citations · 10 references

Abstract

Portfolio construction aims to balance expected return and risk through effective asset allocation. This study proposes a portfolio formation framework that integrates machine learning-based return prediction with Markowitz mean–variance portfolio optimization. Random Forest, XGBoost, Multilayer Perceptron, and Support Vector Regression models are employed to predict the cross-sectional excess returns of stocks using financial indicators derived from technical and macroeconomic variables. These predictions are incorporated into the portfolio optimization process to determine portfolio weights. The resulting strategies are evaluated against benchmark portfolios including an equal-weighted portfolio and the BIST 100 index. Empirical results show that machine learning-based stock selection improves portfolio performance. In particular, the XGBoost-based portfolio achieves the best results with an annual return of 75.30% and a Sharpe ratio of 1.80. SHAP analysis further indicates that momentum and price-based technical indicators play a dominant role in model predictions.

View source

Similar papers

Open access Aug 2026

Portfolio Optimization of Selected Nifty Companies Using Modern Portfolio Theory

A portfolio optimization framework that combines machine learning-based stock price prediction with Modern Portfolio Theory (MPT) and provides a systematic decision-support approach for combining predictive analytics with portfolio optimization is developed.

Subhash Naidu B, R. N. Kulkarni · 0 citations
Open access Aug 2026

MEAN-VARIANCE PORTFOLIO OPTIMIZATION FOR EMDE AND MTDL STOCKS: A MARKOWITZ APPROACH

Constructing an optimal portfolio is a crucial step for investors in balancing the trade-off between expected return and investment risk. This study aims to construct an optimal portfolio comprising two stocks, EMDE and MTDL, by applying the Markowitz mean-variance model to minimize return variance at a specific return...

Zahra Rohadatul Aisylah, Ferdiansyah Saputra, Arief Surya Lesmana et al. · 0 citations
Open access Aug 2026

Optimal IDX30 Stock Portfolio Construction Using a Two-Constraint Mean-Variance Model with Robust S-Estimation

The capital market plays an important role in the economy by providing investment instruments for investors and financing sources for companies. A capital market portfolio consists of a collection of financial assets, such as stocks, constructed to achieve an optimal return while reducing investment risk. Mean-variance...

Anis Faiqo Tuzzainiyah, E. Sulistianingsih, Nurfitri Imro'ah · 0 citations
Open access Sep 2026

Portfolio Optimization Using Modern Portfolio Theory in Investment Management

Portfolio optimization is a fundamental aspect of investment management that focuses on constructing a portfolio capable of delivering the highest possible return while minimizing investment risk. Modern Portfolio Theory (MPT), introduced by Harry Markowitz, provides a quantitative framework for selecting an optimal co...

K. Naveen, Amita Johar, T. Meghana · 0 citations
Open access Aug 2026

A machine learning framework for multi-market portfolio optimization: Evidence from U.S. stocks and cryptocurrencies

This study presents an integrated framework for multi-market portfolio optimization that integrates machine-learning-based return forecasting with classical and downside-oriented risk models. Using daily data for Bitcoin, Ethereum, BNB, Microsoft, and Tesla, the XGBoost algorithm is employed to predict short-term retur...

P. Peykani, Daniyal Sabour, Cristina Tanasescu · 0 citations
Open access Jul 2026

Adaptive Portfolio Optimization Using MVF with Machine Learning Forecasting and Regime Switching: Evidence from LQ45 Stocks

Findings indicate that combining machine-learning-based predictive modelling with adaptive, regime-driven allocation enhances portfolio stability, mitigates extreme losses, and improves risk-return efficiency under dynamic emerging-market conditions.

Fadly Ramdhani, D. Saepudin · 0 citations

We use cookies to run the site and, with your consent, for analytics and to show ads. See our Cookie Policy.