How risky is the optimal portfolio which maximizes the Sharpe ratio?

DOI10.1007/s10182-016-0270-3zbMath1443.62333OpenAlexW2395282429MaRDI QIDQ1622090

Taras Bodnar, Taras Zabolotskyy

Publication date: 12 November 2018

Published in: AStA. Advances in Statistical Analysis (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s10182-016-0270-3

zbMATH Keywords

parameter uncertaintyvalue-at-risksharpe ratioelliptically contoured distributionstangent portfolio

Mathematics Subject Classification ID

Applications of statistics to actuarial sciences and financial mathematics (62P05) Statistical methods; risk measures (91G70) Portfolio theory (91G10)

Related Items (6)

A test on the location of the tangency portfolio on the set of feasible portfolios ⋮ A risk perspective of estimating portfolio weights of the global minimum-variance portfolio ⋮ Another look at portfolio optimization with mental accounts ⋮ How's the performance of the optimized portfolios by safety-first rules: theory with empirical comparisons ⋮ Statistical inference for the tangency portfolio in high dimension ⋮ Higher order moments of the estimated tangency portfolio weights

Cites Work

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• Distributional properties of portfolio weights
• Asymptotic behavior of the estimated weights and of the estimated performance measures of the minimum VaR and the minimum CVaR optimal portfolios for dependent data
• On the existence of unbiased estimators for the portfolio weights obtained by maximizing the Sharpe ratio
• Statistical inference of the efficient frontier for dependent asset returns
• Optimal pension fund management under multi-period risk minimization
• A characterization of the distributions that imply mean-variance utility functions
• Products of trees for investment analysis
• Necessary conditions for the CAPM
• Economic implications of using a mean-VaR model for portfolio selection: a comparison with mean-variance analysis.
• Generalized deviations in risk analysis
• Optimality conditions in portfolio analysis with general deviation measures
• Coherent Measures of Risk
• Elliptically Contoured Models in Statistics and Portfolio Theory
• Minimum VaR and minimum CVaR optimal portfolios: Estimators, confidence regions, and tests
• Estimation of optimal portfolio compositions for Gaussian returns
• Testing Statistical Hypotheses
• Convex Analysis

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