協(xié)整秩檢驗(yàn)的比較研究及其應(yīng)用
[Abstract]:When using the econometric model to analyze, because the data may be a non-stationary sequence, it is very important to diagnose and test the cointegration relationship between multiple sequences. The cointegration test of a group of nonstationary sequences is to determine whether the linear combination of the sequence has a stable equilibrium relationship for a long time. Only when there is a stable equilibrium relationship, it is of practical economic significance to establish econometric models by using non-stationary sequences. The likelihood ratio test proposed by Johansen and Juselius (1990) (this paper uses JJ cointegration test) is the main method to test non-stationary sequence cointegration, not only because it is easy to understand. Easy to program, but also because the effectiveness of the method is higher and the distortion level is relatively small. However, with the further study of Cheng et al. (1993), it is found that the JJ cointegration test often has a large deviation when the sample length is small, so that too much acceptance of the hypothesis of cointegration relationship exists, resulting in misjudgment. In addition, JJ test statistics are sensitive to the distribution form of perturbation terms. Kleibergen and Paap (2006) introduced a singular value decomposition (SVD) method in the rank test of the study matrix, and obtained a rank test statistic based on SVD. At the same time, He also proves that the asymptotic distribution of the rank test statistic is similar to that of the Johansen cointegration test. The advantages and disadvantages of the rank test method compared with the JJ cointegration test are not explained too much in the literature. Based on this, this paper makes a comparative study on the theory of JJ cointegration test and SVD's cointegration rank test. The conclusion is that the test statistics of the WJJ cointegration test are based on the regression perturbation term matrix of the sequence. Therefore, compared with the SVD cointegration test which directly simplifies the rank of the cointegration matrix, the JJ cointegration test is more easily affected by the distribution form of the perturbed term sequence. In the part of the simulation research of this paper, first of all, we use finite samples to carry out data simulation experiments, and set the random disturbance terms in the process of data generation as standard Gao Si distribution, Poisson distribution and Skewed-t distribution, respectively. The generalized difference error distribution (GED) and Poisson Gaussian mixture distribution are analyzed and compared respectively by using these two cointegration test methods. Secondly, the distribution of random disturbance terms in the actual model may have "spikes". For the characteristics of "thick tail" and "biased", the GARCH model and the Realized GARCH model are established under the above five forms of distribution assumptions, respectively, and the non-stationary sequences are generated. Then the distortion level and efficacy level of cointegration test are studied by using JJ trace test and SVD rank test method. The following conclusions are obtained: under the assumption of non-Gao Si distribution, the distortion level of SVD rank test method is smaller than that of JJ cointegration test method. Test efficacy level is larger and in Gao Si distribution under the assumption that the two performance is similar. When the Wild Bootstrap method is introduced into the two cointegration tests, the efficiency level of the two cointegration test methods is obviously improved, and the two cointegration rank test methods have the same effect. In the end, the VAR model is established by using the price level of Chinese crude oil and Dubai crude oil (the representative of Southeast Asian crude oil), and the above two cointegration test methods are used to analyze the model. The results show that both of them accept a hypothesis test of cointegration relationship.
【學(xué)位授予單位】:浙江工商大學(xué)
【學(xué)位級(jí)別】:碩士
【學(xué)位授予年份】:2013
【分類號(hào)】:F224;F426.22
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