波动率聚类对阈值协整检验有限样本分布影响的仿真分析

S. Cook
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引用次数: 0

摘要

利用蒙特卡罗模拟,对存在波动聚类的非对称协整检验的有限样本量进行了检验。研究结果表明,恩德斯和西克洛斯(2001)的非对称检验比恩格尔和格兰杰(1987)的隐式对称协整检验表现出更大的oversizing。此外,研究发现,超大规模是由所考虑的GARCH过程的波动参数的大小驱动的,而不是它们的持续程度。有趣的是,一致性阈值估计的应用增加了非对称测试的大小扭曲,一致性阈值MTAR测试显示了所有测试中最大的大小扭曲。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Simulation analysis of the impact of volatility clustering upon the finite-sample distribution of threshold cointegration tests
Using Monte Carlo simulation, the finite-sample sizes of asymmetric cointegration tests are examined in the presence volatility clustering. The findings obtained show the asymmetric tests of Enders and Siklos (2001) to exhibit greater oversizing than the previously examined implicitly symmetric cointegration test of Engle and Granger (1987). Further, it is found that oversizing is driven by the size of the volatility parameter of the GARCH processes considered, rather than their degree of persistence. Interestingly, the application of consistent-threshold estimation is shown to increase the size distortion of the asymmetric tests, with the consistent-threshold MTAR test displaying the greatest size distortion of all tests considered.
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