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A bootstrap bias correction of long run fourth order moment estimation in the CUSUM of squares test

机译:在方块测试Cusum中长期第四顺调估计的自举偏差校正

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The aim of this paper is to propose a bias correction of the estimation of the long run fourth order moment in the CUSUM of squares test proposed in Sanso et al. [Testing for change in the unconditional variance of financial time series. Rev Econ Financ. 2004;4(1):32-53] for the detection of structural breaks in financial data. The correction is made by using the stationary bootstrap. The choice of this resampling technique is justified by the stationarity and weak dependence of the time series under the assumptions which ensure the existence of the limiting distribution of the test statistic, under the null hypothesis. Monte Carlo experiments have been implemented to evaluate the effect of the proposed bias correction considering two particular data generating processes, the GARCH(1,1) and the log-Normal Stochastic Volatility. The effectiveness of the bias correction has been evaluated also on real data sets.
机译:本文的目的是提出偏差校正Sanso等人提出的正方形试验中长期第四顺序的估计。 [金融时间序列无条件方差的变化测试。重新申报宾馆。 2004; 4(1):32-53]用于检测财务数据的结构休息。通过使用静止引导制作校正。根据假设下的时间序列的实用性和弱依赖性,该重采样技术的选择是合理的,该假设是在空假设下确保测试统计的限制分布的存在。已经实施了Monte Carlo实验以评估所提出的偏置校正考虑两种特定数据产生过程,GARCH(1,1)和对数正常随机波动率的效果。还对偏差校正的有效性也在真实数据集上进行了评估。

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