Abstract

 
 

References (27)



 


 



On Portfolio Optimization: Imposing the Right Constraints


Patrick Behr


Braziliann School of Public and Business Administration

Andre Guettler


University of Ulm - Department of Mathematics and Economics

Felix Miebs


EBS Universität für Wirtschaft und Recht - EBS Business School - Department of Finance, Accounting and Real Estate

November 26, 2012

Journal of Banking & Finance 37 (2013), 1232–1242

Abstract:     
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.

Number of Pages in PDF File: 37

Keywords: Portfolio Optimization, Shrinkage, Mean Squared Error, Bootstrap

JEL Classification: G11

Accepted Paper Series


Download This Paper

Date posted: June 2, 2010 ; Last revised: March 11, 2013

Suggested Citation

Behr, Patrick, Guettler, Andre and Miebs, Felix, On Portfolio Optimization: Imposing the Right Constraints (November 26, 2012). Journal of Banking & Finance 37 (2013), 1232–1242. Available at SSRN: http://ssrn.com/abstract=1618756 or http://dx.doi.org/10.2139/ssrn.1618756

Contact Information

Patrick Behr
Braziliann School of Public and Business Administration ( email )
Praia de Botafogo 190
Rio de Janeiro, 22250-900
Brazil
Andre Guettler (Contact Author)
University of Ulm - Department of Mathematics and Economics ( email )
Helmholzstrasse
Ulm, D-89081
Germany
Felix Miebs
EBS Universität für Wirtschaft und Recht - EBS Business School - Department of Finance, Accounting and Real Estate ( email )
Gustav-Stresemann-Ring 3
Wiesbaden, Hessen 65189
Germany

Feedback to SSRN (Beta)


Paper statistics
Abstract Views: 1,285
Downloads: 262
Download Rank: 56,885
References:  27

© 2013 Social Science Electronic Publishing, Inc. All Rights Reserved.  FAQ   Terms of Use   Privacy Policy   Copyright
This page was processed by apollo7 in 0.547 seconds