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Quantile cointegrating regression

机译:分位数协整回归

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摘要

Quantile regression has important applications in risk management, portfolio optimization, and asset pricing. The current paper studies estimation, inference and financial applications of quantile regression with cointegrated time series. In addition,a new cointegration model with quantile-varying coefficients is proposed. In the proposed model, the value of cointegrating coefficients may be affected by the shocks and thus may vary over the innovation quantile. The proposed model may be viewed as astochastic cointegration model which includes the conventional cointegration model as a special case. It also provides a useful complement to cointegration models with (G)ARCH effects. Asymptotic properties of the proposed model and limiting distributionof the cointegrating regression quantiles are derived. In the presence of endogenous regressors, fully-modified quantile regression estimators and augmented quantile cointegrating regression are proposed to remove the second order bias and nuisance parameters. Regression Wald tests are constructed based on the fully modified quantile regression estimators. An empirical application to stock index data highlights the potential of the proposed method.
机译:分位数回归在风险管理,投资组合优化和资产定价中具有重要的应用。本文研究了具有协整时间序列的分位数回归的估计,推断和财务应用。此外,提出了一种新的具有分位数系数的协整模型。在提出的模型中,协整系数的值可能会受到冲击的影响,因此在创新分位数上可能会有所不同。提出的模型可以看作是随机协整模型,其中包括常规协整模型作为特例。它还为具有(G)ARCH效应的协整模型提供了有用的补充。推导了所提出模型的渐近性质和协整回归分位数的极限分布。在存在内生回归变量的情况下,提出了完全修改的分位数回归估计量和增强的分位数协整回归,以消除二阶偏差和干扰参数。回归Wald检验是基于完全修改的分位数回归估计量构造的。对股票指数数据的经验应用突出了该方法的潜力。

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