风险递减蒙特卡罗优化

Andreas Steiner
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引用次数: 5

摘要

我们提出了一种具有两个有趣的非标准特征的投资组合构建方法:首先,所使用的风险度量是“风险降降”,这是一个有趣的概念,结合了降降和风险价值度量的吸引人的特征。其次,从“随机组合”中计算有效边界,即包含随机成分权重的组合。我们称之为“蒙特卡罗优化”。这两个特点都值得详细分析。本文的目标是通过两个例子提供概述并说明该方法的潜力:在由三种资产(印度股票和债券以及以印度卢比计价的黄金)组成的小范围内的资产配置,以及在整个标准普尔500指数范围内的单股水平上的回调优化。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Drawdown-at-Risk Monte Carlo Optimization
We present a portfolio construction approach with two interesting non-standard features: First, the risk measure used is “drawdown-at-risk”, an interesting concept combining attractive features of drawdown and value-at-risk measures. Second, the efficient frontier is calculated from “random portfolios”, i.e. portfolios containing random constituent weights. We call this “Monte Carlo optimization”. Both features would deserve a detailed analysis. The goal of this note is to provide an overview and illustrate the potential of the approach with two examples: Asset allocation in a small universe consisting of three assets (Indian stocks and bonds as well as gold in INR) and drawdown optimization on single-stock level across the full S&P 500 universe.
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