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Some Properties Of A Unit Root Test With Multiple Level Shifts In The Presence Of Markov Level Shifts

机译:马尔可夫水平位移存在下具有多个水平位移的单位根检验的一些性质

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This paper investigates the small sample properties of a unit root test under the framework of multiple level shifts when time series variables are I(1) or I(0) processes with Markov level shifts. In order to investigate these properties, we introduce a unit root test with multiple level shifts. The introduced test assumes that the unspecified number of level shifts may be larger than two but smaller than or equal to the maximum number of level shifts set a priori. The Monte Carlo simulations demonstrate that the properties of size and power of the test strongly depend on the transition probability and the degree of level shifts for Markov processes. When the level shifts are frequent and substantial, the test with multiple shifts contains size distortions and has low power as compared with the Dickey-Fuller test and the test designed for a single level shift. On the other hand, when the level shifts are persistent and substantial, the test with multiple shifts performs better than the Dickey-Fuller test and that designed for a single level shift.
机译:本文研究了当时间序列变量为具有马尔可夫水平移位的I(1)或I(0)过程时,在多个水平移位的框架下单位根测试的小样本属性。为了研究这些属性,我们引入了具有多个电平移位的单位根测试。引入的测试假定未指定的电平移位数可以大于两个,但小于或等于先验设置的最大电平移位数。蒙特卡洛模拟表明,测试的大小和功效的属性在很大程度上取决于马尔可夫过程的转移概率和水平位移的程度。当电平转换频繁频繁发生时,与Dickey-Fuller测试和为单电平转换设计的测试相比,多次转换的测试包含尺寸失真并且功耗较低。另一方面,当电平转换是持久且实质性的时,多次转换的测试要比Dickey-Fuller测试和为单电平转换设计的测试更好。

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