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Bayesian Semi-parametric Realized-CARE Models for Tail Risk Forecasting Incorporating Range and Realized Measures

机译:含范围的尾部风险预测的贝叶斯半参数实现CARE模型及实现措施

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摘要

A new framework named Realized Conditional Autoregressive Expectile (Realized-udCARE) is proposed, through incorporating a measurement equation into the conventionaludCARE model, in a framework analogous to Realized-GARCH. The Rangeudand realized measures (Realized Variance and Realized Range) are employed asudthe dependent variables of the measurement equation, since they have proven moreudefficient than return for volatility estimation. The dependence between Range &udrealized measures and expectile can be modelled with this measurement equation.udThe grid search accuracy of the expectile level will be potentially improved with introducingudthis measurement equation. In addition, through employing a quadraticudfitting target search, the speed of grid search is significantly improved. Bayesianudadaptive Markov Chain Monte Carlo is used for estimation, and demonstrates its superiorityudcompared to maximum likelihood in a simulation study. Furthermore, weudpropose an innovative sub-sampled Realized Range and also adopt an existing scalingudscheme, in order to deal with the micro-structure noise of the high frequencyudvolatility measures. Compared to the CARE, the parametric GARCH and theudRealized-GARCH models, Value-at-Risk and Expected Shortfall forecasting resultsudof 6 indices and 3 assets series favor the proposed Realized-CARE model,udespecially the Realized-CARE model with Realized Range and sub-sampledudRealized Range.
机译:通过在类似于Realized-GARCH的框架中将测量方程合并到常规 udCARE模型中,提出了一个新的框架,称为实现条件自动回归期望(Realized- udCARE)。范围/已实现的度量(已实现方差和已实现范围)被用作测量方程的因变量,因为事实证明,它们比波动率估计的回报/效率更高。可以使用此测量方程来模拟范围和未实现的度量与期望值之间的依赖关系。 ud通过引入 ud此测量方程,可能会提高期望值水平的网格搜索精度。另外,通过采用二次拟合目标搜索,大大提高了网格搜索的速度。贝叶斯适应性马尔可夫链蒙特卡罗用于估计,并在模拟研究中证明了其与最大似然相比的优越性。此外,我们提出了一个创新的二次采样实现范围,并采用了现有的缩放方案,以应对高频波动率措施的微观结构噪声。与CARE相比,参数GARCH和 udRealized-GARCH模型,风险价值和预期缺口预测结果 udof 6个指数和3个资产系列更偏向于建议的Realized-CARE模型,尤其是带有实现范围和子采样 ud实现范围。

著录项

  • 作者

    Gerlach Richard; Wang Chao;

  • 作者单位
  • 年度 2015
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  • 原文格式 PDF
  • 正文语种 en_US
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