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Foster-Hart optimal portfolios

机译:Foster-Hart最佳投资组合

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We reinvestigate the classic portfolio optimization problem where the notion of portfolio risk is captured by the "Foster-Hart risk" a new, bankruptcy-proof, reserve based measure of risk, extremely sensitive to left tail events (Foster and Hart, 2009). To include financial market frictions induced by market microstructure, we employ a general, ex-ante transaction cost function with fixed, linear and quadratic penalty terms in the objective function. We represent the US equity market by the Dow Jones Industrial Average (DJIA) index and study the performance of the Foster-Hart optimal DJIA portfolio. In order to capture the skewed and leptokurtotic nature of real life stock returns, we model the returns of the DJIA constituents as an ARMA-GARCH process with multivariate "normal tempered stable" innovations. We demonstrate that the Foster-Hart optimal portfolio's performance is superior to those obtained under several techniques currently in use in academia and industry. (C) 2016 Elsevier B.V. All rights reserved.
机译:我们对经典的投资组合优化问题进行了重新研究,其中“ Foster-Hart风险”体现了投资组合风险的概念,这是一种新的,基于破产的,基于储备的风险度量方法,对左尾事件极为敏感(Foster和Hart,2009年)。为了包括由市场微观结构引起的金融市场摩擦,我们在目标函数中采用具有固定,线性和二次惩罚项的一般事前交易成本函数。我们用道琼斯工业平均指数(DJIA)代表美国股票市场,并研究Foster-Hart最佳DJIA投资组合的表现。为了捕获现实生活中股票收益的偏斜和瘦态性质,我们将DJIA成分股的收益建模为ARMA-GARCH流程,并具有多元“常态稳定”创新。我们证明,Foster-Hart最优投资组合的性能优于目前在学术界和工业界使用的几种技术下获得的性能。 (C)2016 Elsevier B.V.保留所有权利。

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