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Bayesian unit-root testing in stochastic volatility models with correlated errors

机译:具有相关误差的随机波动率模型中的贝叶斯单位根检验

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Purpose: To propose a Bayesian testing procedure for unit-root in stochastic volatility models with correlated errors. Summary: It is observed that the generalized autoregressive conditional heteroskedasticity (CARCH) and the stochastic volatility (SV) models are used to capture the time evolving feature of volatility. In fact, a series of returns are often modeled using SV models. Since many observed series exhibit unit-root non-stationary behavior in the latent AR(1) volatility process, it is observed that tests for a unit-root is necessary, particularly when the error process of the returns is correlated with the error terms of the AR(1) process. Therefore, in this article, a Bayesian testing procedure for unit-root in SV model is proposed. In this regard, a suitable class of priors that assigns positive prior probability on the non-stationary region is considered. Then the posterior credible interval is employed for the hypothesis testing decision criterion. An extensive simulation study is conducted to demonstrate the performance of the proposed testing method. Results of an empirical study is presented in support of this. (24 refs.)
机译:目的:为随机波动率模型中具有相关误差的单位根提出贝叶斯测试程序。摘要:观察到,广义自回归条件异方差(CARCH)和随机波动率(SV)模型用于捕获波动率的时间演变特征。实际上,经常使用SV模型来建模一系列回报。由于许多观察到的序列在潜在的AR(1)波动过程中表现出单位根非平稳行为,因此可以观察到需要对单位根进行检验,尤其是当收益的误差过程与的误差项相关时。 AR(1)流程。因此,本文提出了一种基于贝叶斯的SV模型测试方法。在这方面,考虑在非平稳区域上分配正先验概率的合适先验类别。然后将后置可信区间用于假设检验的决策标准。进行了广泛的仿真研究,以证明所提出的测试方法的性能。对此进行了实证研究的结果。 (24参考)

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