微观结构噪声下高频数据的内生马尔可夫开关回归模型

Markus Leippold, Felix Matthys
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引用次数: 0

摘要

我们提出了一种新的方法来分析作为测量误差问题的高频数据的微观结构噪声内源性马尔可夫开关回归模型。在该模型中,回归扰动与控制状态的潜在状态变量是相关的。我们证明了在内生性条件下,普遍实现的方差估计量是有偏的,并且不再收敛于与综合制度相关的波动。探索外汇汇率的日内回报数据,我们发现在高频率显著内生性。与Andersen, Bollerslev, Diebold和Labys (2000b)提出的流行的波动特征图类似,我们提出了一个内生性图,它表明在哪个采样频率下控制状态变量的外生性假设仍然有效。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Endogenous Markov Switching Regression Models for High-Frequency Data Under Microstructure Noise
We present a novel method in analyzing microstructure noise of high-frequency data as a measurement error problem within an endogenous Markov-switching regression model. In this model, the regression disturbance and the latent state variable controlling the regime are correlated. We show that under endogeneity the popular realized variance estimator is biased and no longer converges to the integrated regime dependent volatility. Exploring intraday return data on foreign exchange rates, we find significant endogeneity at high frequencies. Similar to the popular volatility signature plot suggested by Andersen, Bollerslev, Diebold, and Labys (2000b), we propose an endogeneity plot, which indicates as to which sampling frequency the assumption of exogeneity of the state variable controlling the regime remains valid.
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