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AI 根据所提供的论文材料归类:摘要明确研究 I(2) 协整、多重协整与长期关系中的结构突变。

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存量—流量 I(2)–I(1) 系统的机制转换:美国财政可持续性

研究问题
如何在统一的财政存量—流量系统中检验长期关系,并允许一次结构突变,以研究美国赤字和债务的可持续性?
方法与思路
作者在 I(2) 随机过程框架下构造允许一次突变的残差型 Dickey–Fuller 类统计量,检验协整与多重协整关系。
材料陈述的贡献
摘要称统一了债务存量与财政流量分析,并在存在 I(2) 协整时给出通过残差平方和最小化一致估计突变比例的结果。
阅读关注点
应核对各种长期关系的定义、突变进入模型的方式、统计量分布与临界值,以及突变位置一致性的条件和模拟设计。
阅读边界
仅依据所给 RePEc 出版社摘要版本;具体证明、模拟表现和美国财政可持续性结论未说明,不能推断其他版本变化。

原文摘要

In the last two decades, fiscal sustainability has been tested through the use of non-stationary time series analysis. Two different approximations can be found in the literature: first, a univariate approach that has focused on the stochastic properties of the stock of debt and, second, a multivariate one that has focused on the long‐run properties of the flows of expenditures and revenues, i.e., in the stochastic properties of the deficit. In this paper we unify these approaches considering the stock–flow system that fiscal variables configure. Our approach involves working in an I(2) stochastic processes framework. Given the possibility of the existence of regime shifts in the sustainability of US deficit that the literature has pointed out, we develop a new statistic that can be applied to test several types of I(2) cointegration and multicointegration relationships allowing for regime shifts. To test for these kinds of changing long‐run relationships we propose the use of a residual‐based Dickey–Fuller class of statistic that accounts for one structural break. We show that consistent estimates of the break fraction can be obtained through the minimization of the sum of squared residuals when there is I(2) cointegration. The finite sample performance of the proposed statistic is investigated by Monte Carlo simulations. The econometric methodology is applied to assess whether the US fiscal deficit and debt are sustainable. Copyright (C) 2010 John Wiley & Sons, Ltd.

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