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Fractional integration in total factor productivity: evidence from US data

机译:全要素生产率的分数整合:来自美国数据的证据

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摘要

This study examines the stochastic properties of different measures of Total Factor Productivity (TFP) in the USA and their components using fractional integration. The results show that its structure is more complicated than expected, formed by the interaction of various seasonal and non-seasonal unit (or fractional) processes. Thus, output (measured in terms of the GDP or the business sector value added) may be modelled as a unit root; the order of integration of capital is much higher than 1 and it may be specified even as an I(2) process, while labour contains a seasonal unit root. However, in all these cases, fractional degrees of integration may be even better characterizations for these series. As a result, the TFP series appear to be seasonally fractionally integrated, with d constrained between 0.5 and 1. A deeper investigation of the orders of integration at each of the frequencies shows that the order of integration at zero plays a much more important role that the seasonal frequencies, a result that is explained by the different stochastic nature of the components underlying the TFP.
机译:这项研究使用分数积分方法研究了美国不同的全要素生产率(TFP)度量及其组成部分的随机性。结果表明,它的结构比预期的要复杂,它是由各种季节性和非季节性单位(或分数)过程相互作用形成的。因此,可以将产出(根据GDP或商业部门增加值来衡量)建模为单位根。资本的整合顺序远高于1,甚至可以作为I(2)过程来指定,而劳动力包含季节性单位根。但是,在所有这些情况下,分数积分度可能是这些系列的更好特征。结果,TFP系列似乎是季节性积分的,d限制在0.5到1之间。对每个频率的积分阶数的更深入研究表明,零阶积分阶次起着更重要的作用,即季节频率,这一结果可以由TFP所基于的组件的不同随机性来解释。

著录项

  • 来源
    《Applied Economics》 |2005年第12期|p.1369-1383|共15页
  • 作者

    Luis A. Gil-Alana; Pedro Mendi;

  • 作者单位

    University of Navarra, 31080 Pamplona, Navarra, Spain;

  • 收录信息 美国《科学引文索引》(SCI);
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 FO;
  • 关键词

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