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Local non-stationarity test in mean for Markov switching GARCH models: an approximate Bayesian approach

机译:马尔可夫切换GARCH模型均值的局部非平稳性检验:近似贝叶斯方法

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In order to exploit mean-reverting behavior among the price differential between two markets, one can use unit root tests to determine which pairs of assets appear to exhibit mean-reverting behavior. Since nonlinear mean reversion shares the same meaning as local stationarity, this paper proposes a Bayesian hypothesis testing to detect the presence of a local unit root in the mean equation using Markov switching GARCH models. This model incorporates a fat-tailed error distribution to analyze asymmetric effects on both the conditional mean and conditional volatility of financial time series. To implement the test, we propose a numerical approximation of the marginal likelihoods to posterior odds by using an adaptive Markov Chain Monte Carlo scheme. Our simulation study demonstrates that the approximate Bayesian test performs properly. The proposed method utilizes the daily basis between the FTSE 100 Index and Index Futures as an illustration.
机译:为了在两个市场之间的价格差异中利用均值回复行为,可以使用单位根检验来确定哪些资产对似乎表现出均值回复行为。由于非线性均值回复与局部平稳性具有相同的含义,因此本文提出了一种贝叶斯假设检验,以使用马尔可夫切换GARCH模型检测均值方程中局部单位根的存在。该模型合并了一个胖尾误差分布,以分析对金融时间序列的条件均值和条件波动率的不对称影响。为了实施该测试,我们提出了一种使用自适应马尔可夫链蒙特卡洛方案的边际可能性到后验几率的数值近似。我们的仿真研究表明,近似贝叶斯测试可以正确执行。所提出的方法以FTSE 100指数和指数期货之间的每日基础为例。

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