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Econometric Analysis of Fisher's Equation

机译:Fisher方程的计量经济学分析

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Fisher's equation for the determination of the real rate of interest is studied from a fresh econometric perspective. Some new methods of data description for nonstationary time series are introduced. The methods provide a nonparametric mechanism for modelling the spatial densities of a time series that displays random wandering characteristics, like interest rates and inflation. Hazard rate functionals are also constructed, an asymptotic theory is given, and the techniques are illustrated in some empirical applications to real interest rates for the United States. The paper ends by calculating semiparametric estimates of long-range dependence in U.S. real interest rates, using a new estimation procedure called modified log periodogram regression and new asymptotics that covers the nonstationary case. The empirical results indicate that the real rate of interest in the United States is (fractionally) nonstationary over 1934-1997 and over the more recent subperiods 1961-1985 and 1961-1997. Unit root nonstationarity and short memory stationarity are both strongly rejected for all these periods.
机译:从新的计量经济学角度研究了用于确定实际利率的费舍尔方程。介绍了一些非平稳时间序列数据描述的新方法。这些方法提供了一种非参数机制,可对显示随机波动特征(例如利率和通胀)的时间序列的空间密度建模。还构建了危险利率功能,给出了渐近理论,并在对美国实际利率的一些经验应用中说明了该技术。本文最后通过使用称为修正对数周期图回归的新估计程序和涵盖非平稳情况的新渐近方法来计算美国实际利率长期依赖的半参数估计。实证结果表明,美国的实际利率在1934年至1997年以及最近的1961年至1985年和1961年至1997年期间(部分)是不稳定的。在所有这些期间,单位根非平稳性和短存储平稳性均被强烈拒绝。

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