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Efficient Portfolios Computed via Moment-Based Bounding-approximations: Part I - EB

机译:通过基于时刻的边界近似计算的高效投资组合:第I - EB

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We develop and analyze mean-variance efficient portfolios. Each portfolio comes as a solution of an optimization problem, which approximates the expected value of a utility function. The approximation is an upper bound on the expected value of the utility function. The bound is based on the first two probability moments and cross-moments of the portfolio”s random return. We prove that the optimal solution of the approximate optimization problem yields a mean-variance efficient portfolio. We illustrate how to use the resulting portfolio in practice by designing a daily trading strategy with stocks traded on the New York Stock Exchange (NYSE). The approximate optimization model is solved once every day. Out-of-sample numerical results are presented for 27 years of daily trading for 24 stocks from NYSE.
机译:我们开发和分析均值方差有效的投资组合。每个投资组合都是优化问题的解决方案,它近似于实用程序函数的预期值。近似是实用程序函数的预期值上的上限。绑定基于投资组合随机返回的前两个概率矩和交叉时刻。我们证明了近似优化问题的最佳解决方案产生了平均方差有效的组合。我们说明如何通过在纽约证券交易所(纽约证券交易所)上的股票的日常交易策略在实践中使用所产生的投资组合。每天都解决了近似优化模型。来自纽约证券交易所的24股每日交易的样本数值结果。

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