On portfolio optimization: Imposing the right constraints

被引:68
作者
Behr, Patrick [1 ]
Guettler, Andre [2 ]
Miebs, Felix [2 ]
机构
[1] Getulio Vargas Fdn, Brazilian Sch Publ & Business Adm, Rio De Janeiro, Brazil
[2] EBS Business Sch, Dept Finance Accounting & Real Estate, Wiesbaden, Germany
关键词
Portfolio optimization; Shrinkage; Mean squared error; Bootstrap; NAIVE DIVERSIFICATION; RISK REDUCTION; VARIANCE; PERFORMANCE; SELECTION; MODEL; 1/N; ESTIMATOR; STRATEGY;
D O I
10.1016/j.jbankfin.2012.11.020
中图分类号
F8 [财政、金融];
学科分类号
0202 ;
摘要
We reassess the recent finding that no established portfolio strategy outperforms the naively diversified portfolio, 1/N, by developing a constrained minimum-variance portfolio strategy on a shrinkage theory based framework. Our results show that our constrained minimum-variance portfolio yields significantly lower out-of-sample variances than many established minimum-variance portfolio strategies. Further, we observe that our portfolio strategy achieves higher Sharpe ratios than 1/N, amounting to an average Sharpe ratio increase of 32.5% across our six empirical datasets. We find that our constrained minimum-variance strategy is the only strategy that achieves the goal of improving the Sharpe ratio of 1/N consistently and significantly. At the same time, our developed portfolio strategy achieves a comparatively low turnover and exhibits no excessive short interest. (C) 2012 Elsevier B.V. All rights reserved.
引用
收藏
页码:1232 / 1242
页数:11
相关论文
共 35 条
[1]   Mean-variance portfolio selection with 'at-risk' constraints and discrete distributions [J].
Alexander, Gordon J. ;
Baptista, Alexandre M. ;
Yan, Shu .
JOURNAL OF BANKING & FINANCE, 2007, 31 (12) :3761-3781
[2]   Portfolio selection with a drawdown constraint [J].
Alexander, Gordon J. ;
Baptista, Alexandre M. .
JOURNAL OF BANKING & FINANCE, 2006, 30 (11) :3171-3189
[3]   Jackknife Estimator for Tracking Error Variance of Optimal Portfolios [J].
Basak, Gopal K. ;
Jagannathan, Ravi ;
Ma, Tongshu .
MANAGEMENT SCIENCE, 2009, 55 (06) :990-1002
[4]  
Black F., 1992, Financial Analysts Journal, V48, P28, DOI DOI 10.2469/FAJ.V48.N5.28
[5]   On portfolio optimization: Forecasting covariances and choosing the risk model [J].
Chan, LKC ;
Karceski, J ;
Lakonishok, J .
REVIEW OF FINANCIAL STUDIES, 1999, 12 (05) :937-974
[6]  
CHEVRIER T., 2008, USING EC THEORY BUIL
[7]  
Chopra V.K., 1993, J PORTF MANAGE, V4, P6, DOI DOI 10.3905/JPM.1993.409440
[8]  
CHOPRA VK, 1993, J INVESTING, V8, P51
[9]   A Generalized Approach to Portfolio Optimization: Improving Performance by Constraining Portfolio Norms [J].
DeMiguel, Victor ;
Garlappi, Lorenzo ;
Nogales, Francisco J. ;
Uppal, Raman .
MANAGEMENT SCIENCE, 2009, 55 (05) :798-812
[10]   Optimal Versus Naive Diversification: How Inefficient is the 1/N Portfolio Strategy? [J].
DeMiguel, Victor ;
Garlappi, Lorenzo ;
Uppal, Raman .
REVIEW OF FINANCIAL STUDIES, 2009, 22 (05) :1915-1953