Please use this identifier to cite or link to this item:
https://doi.org/10.21256/zhaw-21933
Publication type: | Article in scientific journal |
Type of review: | Peer review (publication) |
Title: | Robust covariance estimators for mean-variance portfolio optimization with transaction lots |
Authors: | Rosadi, Dedi Setiawan, Ezra Putranda Templ, Matthias Filzmoser, Peter |
et. al: | No |
DOI: | 10.1016/j.orp.2020.100154 10.21256/zhaw-21933 |
Published in: | Operations Research Perspectives |
Volume(Issue): | 7 |
Issue: | 100154 |
Issue Date: | 2020 |
Publisher / Ed. Institution: | Elsevier |
ISSN: | 2214-7160 |
Language: | English |
Subjects: | Finance; Markowitz portfolio; Transaction lot; Robust estimation; Genetic algorithm |
Subject (DDC): | 510: Mathematics |
Abstract: | This study presents an improvement to the mean-variance portfolio optimization model, by considering both the integer transaction lots and a robust estimator of the covariance matrices. Four robust estimators were tested, namely the Minimum Covariance Determinant, the S, the MM, and the Orthogonalized Gnanadesikan–Kettenring estimator. These integer optimization problems were solved using genetic algorithms. We introduce the lot turnover measure, a modified portfolio turnover, and the Robust Sharpe Ratio as the measure of portfolio performance. Based on the simulation studies and the empirical results, this study shows that the robust estimators outperform the classical MLE when data contain outliers and when the lots have moderate sizes, e.g. 500 shares or less per lot. |
URI: | https://digitalcollection.zhaw.ch/handle/11475/21933 |
Fulltext version: | Published version |
License (according to publishing contract): | CC BY 4.0: Attribution 4.0 International |
Departement: | School of Engineering |
Organisational Unit: | Institute of Data Analysis and Process Design (IDP) |
Appears in collections: | Publikationen School of Engineering |
Files in This Item:
File | Description | Size | Format | |
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2020_Rosadi_etal_Robust-covariance-estimators.pdf | 2.95 MB | Adobe PDF | ![]() View/Open |
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