金融收益和已实现波动率的半参数条件分位数模型

Filip Žikeš, Jozef Baruník
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引用次数: 52

摘要

本文研究了金融资产的未来收益和波动率的条件分位数是如何随着资产价格和期权隐含波动率的各种事后变化而变化的。我们在灵活的分位数回归框架中工作,并依赖于最近开发的集成方差、上下半方差和跳跃变异的无模型度量。我们对标普500指数和WTI原油期货合约的研究结果表明,回报率的简单线性分位数回归和实现波动率的异质性分位数自回归在捕捉各自条件分布的动态方面表现得非常好,无论是绝对还是相对于几个成熟的基准模型。因此,对于交易期货合约本身或基于已实现波动率的各种衍生品合约的投资者来说,这些模型可以作为有用的风险管理工具。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Semiparametric Conditional Quantile Models for Financial Returns and Realized Volatility
This paper investigates how the conditional quantiles of future returns and volatility of financial assets vary with various measures of ex-post variation in asset prices as well as option-implied volatility. We work in the flexible quantile regression framework and rely on recently developed model-free measures of integrated variance, upside and downside semivariance, and jump variation. Our results for the S&P 500 and WTI Crude Oil futures contracts show that simple linear quantile regressions for returns and heterogenous quantile autoregressions for realized volatility perform very well in capturing the dynamics of the respective conditional distributions, both in absolute terms as well as relative to a couple of well-established benchmark models. The models can therefore serve as useful risk management tools for investors trading the futures contracts themselves or various derivative contracts written on realized volatility.
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