回归均值-方差组合选择:理论与证据

IF 1.1 4区 经济学 Q3 BUSINESS, FINANCE
B. Auer, Frank Schuhmacher, Hendrik Kohrs
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引用次数: 0

摘要

最近的研究已经证明,当且仅当资产收益服从偏椭圆广义位置和规模(SEGLS)分布时,应用均值-方差投资组合选择是合理的。这无可辩驳地纠正了普遍存在的谬论,即平均方差分析只能用于具有正态或对称分布成分的投资组合。为了使这一重要发现能够被广泛的学者和实践者所理解,本文的作者以一种非技术的形式呈现了它,并额外强调,在SEGLS分布和一些温和的公理要求下,均值方差分析和许多替代的均值风险方法提供了相同的最优投资组合。在一项数值研究中,他们阐明了新型SEGLS分布的关键特征。在实证研究中,他们通过收集现有的证据和提供新的证据来强调其实际意义。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Rehabilitating Mean–Variance Portfolio Selection: Theory and Evidence
Recent research has proven that the application of mean–variance portfolio selection is justified if, and only if, asset returns follow a skew-elliptical generalized location and scale (SEGLS) distribution. This irrefutably corrects the widespread fallacy that mean–variance analysis can be used only for portfolios with normally or symmetrically distributed constituents. To make this important finding accessible to a wide range of academics and practitioners, the authors of this article present it in a nontechnical form and additionally highlight that, under the SEGLS distribution and some mild axiomatic requirements, mean–variance analysis and many alternative mean-risk approaches deliver the same optimal portfolios. In a numerical study, they illustrate the key features of the novel SEGLS distribution. In an empirical study, they emphasize its practical relevance by gathering existing and providing new evidence in its favor.
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来源期刊
Journal of Portfolio Management
Journal of Portfolio Management Economics, Econometrics and Finance-Finance
CiteScore
2.20
自引率
28.60%
发文量
113
期刊介绍: Founded by Peter Bernstein in 1974, The Journal of Portfolio Management (JPM) is the definitive source of thought-provoking analysis and practical techniques in institutional investing. It offers cutting-edge research on asset allocation, performance measurement, market trends, risk management, portfolio optimization, and more. Each quarterly issue of JPM features articles by the most renowned researchers and practitioners—including Nobel laureates—whose works define modern portfolio theory.
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