Stock Return Forecasting and Investment Choice--Application Based on GARCH Models and CAPM Models
DOI:
https://doi.org/10.54097/61nfje57Keywords:
Risk prediction, GARCH family model, CAPM model, Investment decision.Abstract
Asset price fluctuations are common in financial markets—for example, stock and bond prices change daily. This double-edged sword offers investors high return opportunities while exposing them to substantial risks, and accurate fluctuation prediction is critical for risk measurement and scientific investment.The 2024 State Council’s Opinions on Strengthening Supervision and Preventing Risks to Promote the High-quality Development of Capital Markets emphasizes regulating market behavior, enhancing risk monitoring, and improving the accuracy of risk prediction and investment decisions.Against this backdrop, this paper uses GARCH family models and the CAPM to predict stock risks and optimize investment decisions for investors’ quantitative choices, taking China’s A-share market as the research object. It fits GARCH models to stocks of four cross-sector core enterprises (Yangtze Power, Su Neng Stock, Daqin Railway, China Nengjian), confirming GJR-GARCH as the optimal model via AIC comparison and verifying the prevalence of leverage effects in A-shares—guiding investors to adjust leverage and positions. Additionally, it calculates beta coefficients of 50 cross-industry A-shares using CAPM, determines optimal portfolio weights through market weighting, and helps investors avoid blind following and achieve personalized investment.
Downloads
References
[1] Pan Yi, Zhang Jinchang. (2023). Economic Policy Uncertainty and Enterprise Digital Development: Promotion or Inhibition——Empirical Evidence from China's A-share Listed Companies[J]. Contemporary Economic Management, 45(12): 22-31.
[2] Wang Qian, Zhang Weiguo. (2022). EGARCH-CAPM Model Based on Time-Varying Skew t-Distribution and Its Application. Journal of Systems Management, 31(3), 534-545.
[3] Bollerslev T. (1986).Generalized autoregressive conditional heteroskedasticity[J]. Journalof econometrics, 31(3):
[4] Fan Zhi, Zhang Shiying. (2003). Multivariate GARCH Modeling and Its Application in Analysis of China's Stock Market[J]. Journal of Management Sciences in China, 15(02):
[5] Cheng Dandan, Min Wenjing, Fang Zi Yu. Empirical Test of CAPM Model in China's Capital Market [J]. Investment and Entrepreneurship, 031(22): 36-38.
[6] Li Shumei. Research on Stock Market Volatility Prediction and Risk Measurement Based on T-GARCH Model [D]. Ludong University, 2024.
[7] Zhang Hui. Empirical Study on Stock Market Return Volatility Based on ARMA-GARCH Models [D]. Central China Normal University, 2024.
[8] Lyócsa, Š., & Molnár, P. (2023). The risk–return relationship in European banks: A GARCH–M and quantile regression approach. Finance Research Letters, 51, 103442.
[9] Wang Qian, & Zhang Weiguo. (2022). EGARCH-CAPM Model Based on Time-Varying Skew t-Distribution and Its Application. Journal of Systems Management, 31(3), 534-545.
[10] Wang J, Liu H, Zhao X. (2022)ESG Performance and Stock Returns: A Conditional CAPM Approach with GARCH[J]. Journal of Sustainable Finance & Investment, 12(3): 778-799.
[11] Borup, D., Larsen, L. S., & Schütte, E. M. (2022). The cross section of conditional betas and the value premium. Journal of Banking & Finance, 135, 106361.
[12] Yi Y, Zhang Y, Xiao J, et al. Forecasting the Chinese stock market volatilitywith G7 Stock market volatilities: A scaled PCA approach[J]. Emerging MarketsFinance and Trade, 2022, 58(13):
Downloads
Published
Issue
Section
License
Copyright (c) 2026 Highlights in Business, Economics and Management

This work is licensed under a Creative Commons Attribution-NonCommercial 4.0 International License.







