几种在线组合投资策略分析评述

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摘要首先阐述了在线证券组合投资策略及竞争分析的基本概念,然后沿着在线证券组合投资策略研究的发展,详细介绍了几个在线证券组合投资模型及其思想方法,并结合实际例子解释了两类模型思想方法的具体应用.最后提出了值得进一步深入研究的几个方面.

作者张卫国高丽

机构地区华南理工大学工商管理学院

出处《华南理工大学学报（社会科学版）》 2009年第2期47-53,共7页 Journal of South China University of Technology(Social Science Edition)

基金教育部人文社会科学规划基金项目(07JA630048) 教育部人文社会科学青年基金项目(07JC630059)

关键词投资组合在线算法在线投资组合竞争比竞争分析

参考文献28

1D.D.Sleator,R.E.Tarjan.Amortized efficiency of list update and paging rules[J].Commun-ications of the ACM.1985,28:202-208.
2M.H.Markowitz.Portfolio selection[J].Journal of Finance,1952,7:77-91.
3M.H.Markowitz.The optimization of a quadratic function subject to linear constraints[J].Naval Research Logistics Quarterly,1956,3:11-133.
4W.F.Sharpe.Capital Asset Prices:A Theory of Market Equilibrium under Conditions of Risk[J].Journal of Finance 1964,19:425-442.
5W.F.Sharpe.A Simplified model for portfolio analysis[J].Management Science,1963,9:277-293.
6R.C.Merton.An analytic derivation of the efficient frontier[J].Journal of Finance and Quantitative Analysis,1972,9:1851-1872.
7J.S.Pang.A new efficient algorithm for a class of portfolio selection problem[J].Operational Research,1980,28:754-767.
8J.V?r?s.The explicit derivation of the efficient fortolio frontier in the case of degeneracy[J].European Journal of Operational Research,1987,32:302-310.
9J.V?r?s,J.Kriens,L.W.G.Strijbosch.A note on the links at the mean variance frontier[J].European Journal of Operational Research,1999,112:236-239.
10M.J.Best,R.R.Grauer.The efficient set mathematics when mean-variance problem are subject to general linear constrains[J].Journal of Economics and Business,1990,42:105-120.

1[1]Cover T M. Universal portfolios[J]. Mathematical Finance, 1991, 1:1-29.
2[2]Cover T M, Ordentlich E. Universal portfolios with side information[J]. IEEE Transactions on Information Theory, 1996, 42:348-363.
3[3]Helmbold D, Schapire R, Singer Y, Warmuth M. On-line portfolio selection using multiplicative updates[J]. Mathematical Finance, 1998, 8:325-347.
4[4]Blum A, Kalai A. Universal portfolios with and without transaction costs[A]. Proceedings of the Tenth Annual Conference on Computational Learning Theory[C]. ACM Press, 1997, 309-313.
5[5]Dantzig G, Infanger G. Multi-stage stochastic linear programs for portfolio optimization[J]. Annals of Operations Research, 1993, 45: 59-76.
6[6]Patel N R, Subrahmanyam Marti G. A simple algorithm for optimal portfolio selection with fixed transaction costs[J]. Management Science, 1982, 28: 303-314.
7[7]Gennotde G, Jung A. Investment strategies under transaction costs: the finite horizon case[J]. Management Science, 1994, 40:385-404.
8[8]Yoshimoto A. The mean-variance approach to portfolio optimization subject to transaction costs[J]. Journal of Operations Research Society of Japan,1996, 39: 99-117.
9[9]Wang S Y, Xia Y S. Portfolio Optimization and Asset Pricing[M]. Hong Kong: Global-Link Publishers, 2000.
10[2]ODVER T M.Universal Portfolios[J].Mathematical Finance,1991(1):1-29.

华南理工大学学报（社会科学版）

2009年第2期

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