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Structural vector autoregressive analysis for cointegrated variables

机译:协整变量的结构矢量自回归分析

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Vector autoregressive (VAR) models are capable of capturing the dynamic structure of many time series variables. Impulse response functions are typically used to investigate the relationships between the variables included in such models. In this context the relevant impulses or innovations or shocks to be traced out in an impulse response analysis have to be specified by imposing appropriate identifying restrictions. Taking into account the cointegration structure of the variables offers interesting possibilities for imposing identifying restrictions. Therefore VAR models which explicitly take into account the cointegration structure of the variables, so-called vector error correction models, are considered. Specification, estimation and validation of reduced form vector error correction models is briefly outlined and imposing structural short- and long-run restrictions within these models is discussed.
机译:向量自回归(VAR)模型能够捕获许多时间序列变量的动态结构。脉冲响应函数通常用于调查此类模型中包含的变量之间的关系。在这种情况下,必须通过施加适当的识别限制来指定在冲激响应分析中要找出的相关冲动,创新或冲击。考虑变量的协整结构为施加识别限制提供了有趣的可能性。因此,考虑了明确考虑变量协整结构的VAR模型,即所谓的矢量误差校正模型。简要概述了简化形式的矢量错误校正模型的规范,估计和验证,并讨论了在这些模型中施加结构短期和长期限制的方法。

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