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학술논문한국데이터정보과학회지2018.03 발행KCI 피인용 3

M-estimation of the long-memory parameter by Laplace periodogram

M-estimation of the long-memory parameter by Laplace periodogram

임예지(부경대학교 통계학과)

29권 2호, 523~532쪽

초록

The estimation of the long-memory parameter is a crucial issue in the long-range dependent process. The log-regression method proposed by Geweke and Porter-Hudak (1983) is one of the popular semi-parametric approach to estimate the long-memory parameter. However, the conventional method is highly in uenced by the presence of outliers or heavy-tailed distributed errors. This paper investigates the possibility of using Laplace periodogram to analyze long-memory processes. Laplace periodogram derived by the least absolute deviations in the harmonic regression procedure is a robust alternative to the ordinary periodogram for spectral analysis. Numerical studies including simulation study and real data analysis are presented for the comparison.

Abstract

The estimation of the long-memory parameter is a crucial issue in the long-range dependent process. The log-regression method proposed by Geweke and Porter-Hudak (1983) is one of the popular semi-parametric approach to estimate the long-memory parameter. However, the conventional method is highly in uenced by the presence of outliers or heavy-tailed distributed errors. This paper investigates the possibility of using Laplace periodogram to analyze long-memory processes. Laplace periodogram derived by the least absolute deviations in the harmonic regression procedure is a robust alternative to the ordinary periodogram for spectral analysis. Numerical studies including simulation study and real data analysis are presented for the comparison.

발행기관:
한국데이터정보과학회
DOI:
http://dx.doi.org/10.7465/jkdi.2018.29.2.523
분류:
통계학

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