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The null hypothesis of (common) jumps in case of irregular and asynchronous observations

机译:在不规则和异步观测的情况下(常见)跳跃的空假设

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This paper proposes novel tests for the absence of jumps in a univariate semimartingale and for the absence of common jumps in a bivariate semimartingale. Our methods rely on ratio statistics of power variations based on irregular observations, sampled at different frequencies. We develop central limit theorems for the statistics under the respective null hypotheses and apply bootstrap procedures to assess the limiting distributions. Furthermore, we define corrected statistics to improve the finite sample performance. Simulations show that the test based on our corrected statistic yields good results and even outperforms existing tests in the case of regular observations.
机译:本文提出了对单变量半颗粒的跳跃的缺失的新型测试,并且在一分匹配半序列中没有共同的跳跃。我们的方法依靠基于不规则观测的功率变化的比率统计,在不同的频率下进行采样。我们为各个NULL假设下的统计信息开发中央限位定理,并应用引导程序以评估限制分布。此外,我们定义了更正的统计信息以提高有限的样本性能。仿真表明,基于我们纠正统计的测试产生了良好的结果,甚至在定期观察的情况下优于现有的测试。

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