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Regression approach to Portfolio Optimization

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초록

This study introduces a convenient approach to portfolio optimization by integrating regression and machine learning techniques into the traditional Mean-Variance Optimization (MVO) framework. We establish a connection between MVO and Ordinary Least Squares (OLS) regression, redefining asset allocation through a regression perspective. The methodology includes generating target returns for regression analysis and applying machine learning algorithms for enhanced portfolio management. This approach not only reinterprets portfolio optimization but also showcases the potential of predictive models in dynamic financial markets.

Abstract

This study introduces a convenient approach to portfolio optimization by integrating regression and machine learning techniques into the traditional Mean-Variance Optimization (MVO) framework. We establish a connection between MVO and Ordinary Least Squares (OLS) regression, redefining asset allocation through a regression perspective. The methodology includes generating target returns for regression analysis and applying machine learning algorithms for enhanced portfolio management. This approach not only reinterprets portfolio optimization but also showcases the potential of predictive models in dynamic financial markets.

참고문헌 (29)

  1. Ban, Gah-Yi, "Machine learning and portfolio optimization", Management Science, 64(3), pp.1136~1154 (2018)
  2. Best, Michael J, "On the sensitivity of mean-variance efficient portfolios to changes in asset means: some analytical and computational results", The Review of Financial Studies, 4(2), pp.315~342 (1991)
  3. Brandt, Michael W, "Dynamic portfolio selection by augmenting the asset space", The Journal of Finance, 61(5), pp.2187~2217 (2006)
  4. Britten-Jones, Mark, "The sampling error in estimates of mean-variance efficient portfolio weights", The Journal of Finance, 54(2), pp.655~671 (1999)
  5. Brodie, Joshua, "Sparse and stable Markowitz portfolios", Proceedings of the National Academy of Sciences, 106(30), pp.12267~12272 (2009)
  6. DeMiguel, Victor, "Optimal versus naive diversification:How inefficient is the 1", N portfolio strategy?, 2009, pp.22(5), 1915~1953
  7. DeMiguel, Victor, "A generalized approach to portfolio optimization: Improving performance by constraining portfolio norms", Management Science, 55(5), pp.798~812 (2009)
  8. Eckstein, Stephan, "Computation of optimal transport and related hedging problems via penalization and neural networks", Applied Mathematics & Optimization, 83(2), pp.639~667 (2021)
  9. Fan, Jianqing, "Vast portfolio selection with gross exposure constraints", Journal of the American Statistical Association, 107(498), pp.592~606 (2012)
  10. Fastrich, Bjorn, "Constructing optimal sparse portfolios using regularization methods", Computational Management Science, 12(3), pp.417~434 (2015)
  11. Favre, Laurent, "Mean-modified value-at-risk optimization with hedge funds", Journal of Alternative Investments, 5(2), pp.21~25 (2002)
  12. Garlappi, Lorenzo, "Portfolio selection with parameter and model uncertainty: A multi-prior approach", The Review of Financial Studies, 20(1), pp.41~81 (2007)
  13. Green, Richard C, "When will mean-variance efficient portfolios be well diversified?", The Journal of Finance, 47(5), pp.1785~1809 (1992)
  14. Gu, Shihao, "Empirical asset pricing via machine learning", The Review of Financial Studies, 33(5), pp.2223~2273 (2020)
  15. Hansen, Lars Peter, "The role of conditioning information in deducing testable restrictions implied by dynamic asset pricing models", Econometrica: Journal of the Econometric Society, pp.587~613 (1987)
  16. Kim, "A study of Comparing the Loser Following On-line Portfolio Strategy through Piotroski’s FSCORE and Mohanram’s GSCORE", Asset Management Review (Korean), 6(1), pp.53~82 (2018)
  17. Kremer, Philipp J, "Sparse portfolio selection via the sorted 1-Norm", Journal of Banking & Finance, 110, pp.105687~ (2020)
  18. Honey, I shrunk the sample covariance matrix, "Ledoit, Olivier", UPF, ~, pp.UPF economics and business working paper. Vol., No. 691 (2003)
  19. Ledoit, Olivier, "Improved estimation of the covariance matrix of stock returns with an application to portfolio selection", Journal of Empirical Finance, 10(5), pp.603~621 (2003)
  20. Lee, "KTB Bond Portfolio Optimization using Dynamic Nelson-Siegel Model", Asset Management Review (Korean), 7(1), pp.24~48 (2019)
  21. Low, Rand Kwong Yew, "Enhancing mean-variance portfolio selection by modeling distributional asymmetries", Journal of Economics and Business, 85, pp.49~72 (2016)
  22. Markowits, Harry M, "Portfolio selection", Journal of Finance, 7(1), pp.71~91 (1952)
  23. Michaud, Richard O, "The Markowitz optimization enigma: Is ‘optimized’ optimal?", Financial analysts journal, 45(1), pp.31~42 (1989)
  24. Nagel, Stefan, "Machine learning in asset pricing" (2021)
  25. Sharpe, William F, "Mutual fund performance", The Journal of business, 39(1), pp.119~138 (1966)
  26. Sleire, Anders D, "Portfolio allocation under asymmetric dependence in asset returns using local Gaussian correlations", Finance Research Letters, 46, pp.102475~ (2022)
  27. Sortino, Frank A, "Performance measurement in a downside risk framework", The Journal of Investing, 3(3), pp.59~64 (1994)
  28. Tu, Jun, "Markowitz meets Talmud: A combination of sophisticated and naive diversification strategies", Journal of Financial Economics, 99(1), pp.204~215 (2011)
  29. Zhao, Hongxin, "Optimal portfolio selections via 1, 2-norm regularization", Computational Optimization and Applications, 80(3), pp.853~881 (2021)

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