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A reduced form framework for modeling volatility of speculative prices based on realized variation measures

机译:用于基于已实现的变动量度对投机价格波动建模的简化形式框架

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摘要

Building on realized variance and bipower variation measures constructed from high-frequency financial prices, we propose a simple reduced form framework for effectively incorporating intraday data into the modeling of daily return volatility. We decompose the total daily return variability into the continuous sample path variance, the variation arising from discontinuous jumps that occur during the trading day, as well as the overnight return variance. Our empirical results, based on long samples ofhigh-frequency equity and bond futures returns, suggest that the dynamic dependencies in the daily continuous sample path variability are well described by an approximate long-memory HAR-GARCH model, while the overnight returns may be modeled by an augmented GARCH type structure. The dynamic dependencies in the non-parametrically identified significant jumps appear to be well described by the combination of an ACH model for the time-varying jump intensities coupled with a relatively simple log-linear structure for the jump sizes. Finally, we discuss how the resulting reduced form model structure for each of the three components may be used in the construction of out-of-sample forecasts for the total return volatility.
机译:基于从高频金融价格构建的已实现方差和双方差度量,我们提出一个简单的简化形式框架,以有效地将日内数据纳入日收益率波动的建模中。我们将总日收益率变化分解为连续的样本路径方差,在交易日发生的不连续跃迁以及隔夜收益率变化引起的变化。基于高频股票和债券期货收益的长期样本,我们的经验结果表明,日连续样本路径变异性中的动态相关性可以通过近似的长记忆HAR-GARCH模型很好地描述,而隔夜收益可以建模通过增强的GARCH类型结构。通过将随时间变化的跳跃强度的ACH模型与用于跳跃大小的相对简单的对数线性结构相结合,可以很好地描述非参数识别的重大跳跃中的动态相关性。最后,我们讨论了如何针对三个组成部分中的每一个生成的简化表模型结构可用于构建总收益波动率的样本外预测。

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