Introducing a model for selecting a lower-cost optimal portfolio using smart beta

Document Type : Research Paper

Authors

Faculty of Financial Management and Accounting, Sanandaj Branch, Islamic Azad University, Sanandaj, Iran

Abstract

In recent years, selecting optimal portfolios with higher returns and lower costs compared to a benchmark portfolio has drawn the attention of researchers to examine smart beta in choosing the investment portfolio. Due to the significance of the issue, the current research aims to provide a model to select the optimal portfolio at a lower cost using smart beta and compare its performance with the benchmark portfolio in the Tehran Stock Exchange. The present applied research is quantitative regarding its data type. The statistical population includes all active companies on the Tehran Stock Exchange. Regarding the many companies accepted on the stock exchange, the asset records were examined from 2014 to 2019; a statistical sample of 148 companies with 15 shares was obtained from systematic elimination sampling. To optimize the portfolio and get the model weights based on the defined models, the genetic algorithm was used, and to solve the algorithm, MATLAB and SPSS22 software were used. The results obtained from the algorithm iteration and the optimization of the objective function are equal to 1.23. In consecutive iterations for various rates of mutation and intersection, the obtained values of the objective function are very close to each other, which indicates that the genetic algorithm is suitable to solve this model and that no scattered or outlier solutions exist. The smart beta model provides a better risk-return tradeoff and better performance than the benchmark portfolio in the Iranian stock market.

Keywords

[1] L. Abdollahzadeh, F. Hanifi and M. Fallah, Provide a model for forecasting the stock price crash risk in Tehran Stock Exchange on the basis of Hutton & Chen models, Quart. Financ. Eng. Secur. Maneg. 12 (2022), no. 46, 146–170. [In Persian]
[2] S. Almahdi, Smart beta portfolio optimization, J. Math. Financ. 5 (2015), no. 2, 2162–2442.
[3] Y. Ding, Y. Li, and X. Zheng, High dimensional minimum variance portfolio estimation under statistical factor models, J. Economet. 222 (2020), no. 1, 502–515.
[4] E.F. Fama and K.R. French, The cross-section of expected stock returns, J. Finance, 47 (1992), 427–465.
[5] Y. Fang and T. Post, Optimal portfolio choice for higher-order risk averters, J. Bank. Finance 137 (2022), no. c, 327–349.
[6] E. Fons, D. Paula, Y. Jeffrey, Z. Xiao-Jun, and K. John, A novel dynamic asset allocation system using feature saliency hidden Markov models for smart beta investing, Expert Syst. Appl. 163 (2021), no. 7, 210–223.
[7] M. Kohansal Kafshgari, Z. Zarei, and R. Behmanesh, Presentation of intelligent Meta-heuristic Hybrid models (ANFIS -MGGP ) to predict stock returns with more accuracy and speed than other Meta-heuristic methods, Quart. Financ. Eng. Secur. Maneg. 12 (2021), no. 47, 390–417. [In Persian]
[8] E. Kordian, Investigating the basics of stock market efficiency, company's performance, fluctuations in abnormal stock returns and board independence, 2nd Int. Conf. Challeng. New Solut. Ind. Engin. Manag. Account., 2022. [In Persian]
[9] H. Markowitz, Portfolio selection, J. Finance 7 (1952), no. 1, 77–91.
[10] G. Nazaire, M. Pacurar and O. Sy, Factor investing and risk management: is smart-beta diversification smart?, J. Empir. Finance 9 (2021), no. 56, 94–104.
[11] M. Wajid Raza and D. Ashraf, Does the application of smart beta strategies enhance portfolio performance? the case of Islamic equity investments, Int. Rev. Econ. Financ. 60 (2019), no. 3, 46–61.
[12] H. Zhang, R. An, and Q. Zhong, Anti-corruption, government subsidies, and investment efficiency, China J. Account. Res. 14 (2019), no. 4, 113–133.
Volume 17, Issue 1
January 2026
Pages 143-152
  • Receive Date: 12 May 2024
  • Accept Date: 27 July 2024