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Original Articles

Sparse portfolio rebalancing model based on inverse optimization

, &
Pages 297-309 | Received 16 Dec 2011, Accepted 31 May 2012, Published online: 09 Oct 2012

REFERENCES

  • H. Akaike, Information theory and an extension of the maximum likelihood principle, in Second International Symposium on Information Theory, B.N. Petrov and F. Caki, eds., Akademiai Kiado, Budapest, 1973, pp. 267–281.
  • F. Alizadeh and D. Goldfarb, Second-order cone programming, Math. Program. B 95 (2003), pp. 3–51. doi: 10.1007/s10107-002-0339-5
  • A. Ben-Tal and A. Nemirovski, Lectures on Modern Convex Optimization: Analysis, Algorithms, and Engineering Applications, MPS-SIAM Series in Optimization, SIAM, Philadelphia, PA, 2001.
  • M.J. Best and J. Hlouskova, Portfolio selection and transaction costs, Comput. Optim. Appl. 24 (2003), pp. 95–116. doi: 10.1023/A:1021806200854
  • J. Brodie, I. Daubechies, C.D. Mol, C. Giannone, and I. Loris, Sparse and stable markowitz portfolios, European Central Bank Working Paper Series, 936, 2008.
  • V. DeMiguel, L. Garlappi, F.J. Nogales, and R. Uppal, A generalized approach to portfolio optimization: Improving performance by constraining portfolio norms, Manage. Sci. 55(5) (2009), pp. 798–812. doi: 10.1287/mnsc.1080.0986
  • V. DeMiguel, L. Garlappi, and R. Uppal, Optimal versus naive diversification: How inefficient is the 1/N portfolio strategy? Rev. Financ. Stud. 22(5) (2009), pp. 1915–1953.
  • J. Fan, J. Zhang, and K. Yu, Asset allocation and risk assessment with gross exposure constraints for vast portfolios, Ann. Statist. 25 (2008), pp. 1425–1432.
  • Y. Fang, K.K. Lai, and S Wang, Portfolio rebalancing with transaction costs and a minimal purchase unit, Dyn. Contin. Discrete Impuls. Syst. Ser. B: Appl. Algorithms 12 (2005), pp. 499–515.
  • G. Guastaroba, R. Mansini, and M.G. Speranza, Models and simulations for portfolio rebalancing, Comput. Econom. 33 (2009), pp. 237–262. doi: 10.1007/s10614-008-9158-y
  • G. Iyengar and W. Kang, Inverse conic programming and applications, Oper. Res. Lett. 33 (2005), pp. 319–330. doi: 10.1016/j.orl.2004.04.007
  • H. Konno and A. Wijayanaake, Mean-absolute deviation portfolio optimization model under transaction costs, J. Oper. Res. Soc. Japan 42(4) (1999), pp. 422–435. doi: 10.1016/S0453-4514(00)87111-2
  • M.S. Lobo, M. Fazel, and S. Boyd, Portfolio optimization with linear and fixed transaction costs, Tech. Rep., Department of Electrical Engineering, Stanford University, Stanford, CA 94305, September 2002.
  • M.S. Lobo, M. Fazel, and S. Boyd, Portfolio optimization with linear and fixed transaction costs, Ann. Oper. Res. 152(1) (2007), pp. 341–365. doi: 10.1007/s10479-006-0145-1
  • R.O. Michaud, Efficient Asset Management: A Practical Guide to Stock Portfolio Management and Asset Allocation, Financial Management Association Survey and Synthesis Series, Harward Business School Press, Boston, 1998.
  • Y. Nesterov and A. Nemirovskii, Interior-point Polynomial Algorithms in Convex Programming, SIAM, Philadelphia, PA, 1993.
  • G. Schwarz, Estimating the dimension of a model, Ann. Statist. 6 (1978), pp. 461–464. doi: 10.1214/aos/1176344136
  • J.F. Sturm, Using SeDuMi 1.02, a matlab toolbox for optimization over symmetric cones, Optim. Methods Softw. 11–12 (1999), pp. 625–653. doi: 10.1080/10556789908805766
  • R. Tibshirani, Regression shrinkage and selection via the lasso, J. R. Stat. Soc. 46 (1996), pp. 431–439.
  • Y. Wang, Z. Chen, and K. Zhang, A chance-constrained portfolio selection probelm under t-distribution, Asia-Pac. J. Oper. Res. 24(4) (2007), pp. 535–556. doi: 10.1142/S0217595907001401
  • J.-R. Yu and W.-Y. Lee, Portfolio rebalancing model using multiple criteria, Eur. J. Oper. Res. 209 (2011), pp. 166–175. doi: 10.1016/j.ejor.2010.09.018
  • J. Zhang and C. Xu, Inverse optimization for linearly constrained convex separable programming problems, Eur. J. Oper. Res. 200 (2010), pp. 671–679. doi: 10.1016/j.ejor.2009.01.043
  • X. Zhang, W.-G. Zhang, and R. Cai, Portfolio adjusting optimization under credibility measures, J. Comput. Appl. Math. 234 (2010), pp. 1458–1465. doi: 10.1016/j.cam.2010.02.022
  • X. Zhang, W.-G. Zhang, and W.-J. Xu, An optimization model of the portfolio adjusting problem with fuzzy return and a SMO algorithm, Expert Syst. Appl. 38 (2011), pp. 3069–3074. doi: 10.1016/j.eswa.2010.08.097

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