[1] Markowitz H M. Portfolio selection[J]. Journal of Finance, 1952,7:77-91. [2] Konno H, Yamazaki H. Mean-absolute deviation portfolio optimization model and its applications to Tokyo stock market[J]. Management Science,1991,37(5):519-531. [3] Markowitz H M. Portfolio selection:Efficient diversification of investments[M]. New York:Wiley, 1959. [4] Speranza M G. Linear programming models for portfolio optimization[J]. The Journal of Finance, 1993,14:107-123. [5] 张鹏,张忠桢,岳超源. 限制性卖空的均值-半绝对偏差投资组合模型及其旋转算法研究[J].中国管理科学,2006,14(1):7-11. Zhang Peng, Zhang Zhongzhen. Optimization of the mean semi-absolute deviation portfolio selection model with the restricted short sell ing based on the pivoting algorithm[J]. Chinese Journal of Management Science, 2006, 14(1):7-11. [6] Zhang Miao, Chen Ping. Mean-variance portfolio selection with regime switching under shorting prohibition[J]. Operations Research Letters, 2016,44:658-662. [7] Kim J H, Kim W C, Fabozzi F J. Portfolio selection with conservative short-selling[J]. Finance Research Letters, 2016,18:363-369. [8] Jacobs B I, Levy K N. Long/short equity investing[J]. Journal of Portfolio Management, 1993, 20(1):52-63. [9] Grinold R C, Kahn R N. The efficiency gains of long-short investing[J]. Financial Analysts Journal, 2000,56(6):40-53. [10] Raymond W S, Yiuman T. A note on international portfolio diversification with short selling[J]. Review of Quantitative Finance and Accounting, 2001,16:311-321. [11] Konno H, Akishino K, Yamamoto R. Optimization of a long-short portfolio under nonconvex transaction cost[J]. Computational Optimization and Applications,2005, 1(32):115-132. [12] Brennan T J, LoA W. Impossible frontiers[J]. Management Science, 2010,56(6):905-923. [13] Thi H A L, Moeini M. Long-short portfolio optimization under cardinality constraints by difference of convex functions algorithm[J]. Journal of Optimization Theory and Application,2014, 161(1):199-224. [14] Kim J H, Kim W C, Fabozzi F J. Portfolio selection with conservative short-selling[J]. Finance Research Letters, 2016,18:363-369. [15] Li D, Ng W L. Optimal dynamic portfolio selection:Multiperiod mean-variance formulation[J]. Mathematical Finance, 2000,(10):387-406. [16] 张鹏,张卫国,张逸菲.具有最小交易量限制的均值-半方差多阶段投资组合优化[J].中国管理科学,2016,24(7):11-17. Zhang Peng, Zhang Weiguo, Zhang Yifei. Multi-period mean-semivariance portfolio selection with minimum transaction lots constraints[J]. Chinese Journal of Management Science, 2016, 24(7):11-17. [17] Chen H H, Yang C B. Multiperiod portfolio investment using stochastic programming with conditional value at risk[J]. Computers and Operations Research, 2017,81:305-321. [18] Zhang Qingye, Gao Yan. Portfolio selection based on a benchmark process with dynamic value-at-risk constraints[J]. Journal of Computational and Applied Mathematics, 2017,313:440-447. [19] Bannister H, Goldys B, Penev S, Wu Wei. Multiperiod mean-standard-deviation time consistent portfolio selection[J]. Automatica, 2016,73:15-26. [20] K ksalan M, Şakar C T. An interactive approach to stochastic programming-based portfolio optimization[J]. Annals of Operations Research, 2016,245(2):47-66. [21] Heidergott B, Olsder G J, Woude J V. Max plus at work-modeling and analysis of synchronized systems:A course on max-plus algebra and its applications[J].Princeton University Press,2006. |