Finite Sample Improvement in Statistical Inference with I(1) Processes

D. Marinucci
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引用次数: 11

Abstract

Robinson and Marinucci (1998) investigated the asymptotic behaviour of a narrow-band semiparametric procedure termed Frequency Domain Least Squares (FDLS) in the broad context of fractional cointegration analysis. Here we restrict to the standard case when the data are I(1) and the cointegrating errors are I(0), proving that modifications of the Fully-Modified Ordinary Least Squares (FM-OLS) procedure of Phillips and Hansen (1990) which use the FDLS idea have the same asymptotically desirable properties as FM-OLS, and, on the basis of a Monte Carlo study, find evidence that they have superior finite-sample properties; the new procedures are also shown to compare satisfactorily with parametric estimates.
I(1)过程统计推断的有限样本改进
Robinson和Marinucci(1998)在分数协整分析的广泛背景下研究了称为频域最小二乘(FDLS)的窄带半参数过程的渐近行为。在这里,我们限制在数据为I(1)且协整误差为I(0)的标准情况下,证明了使用FDLS思想的Phillips和Hansen(1990)的完全修正的普通最小二乘(FM-OLS)过程具有与FM-OLS相同的渐近理想性质,并且,在蒙特卡罗研究的基础上,发现它们具有优越的有限样本性质的证据;新方法与参数估计的比较也令人满意。
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