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Robust coherence analysis for long-memory processes

Authors
Lim, YaejiOh, Hee-Seok
Issue Date
12-Mar-2021
Publisher
ROUTLEDGE JOURNALS, TAYLOR & FRANCIS LTD
Keywords
Cross-spectrum; Laplace cross-periodogram; long-memory process; robust coherence analysis
Citation
APPLIED ECONOMICS LETTERS, v.28, no.5, pp 335 - 342
Pages
8
Journal Title
APPLIED ECONOMICS LETTERS
Volume
28
Number
5
Start Page
335
End Page
342
URI
https://scholarworks.bwise.kr/cau/handle/2019.sw.cau/37820
DOI
10.1080/13504851.2020.1730749
ISSN
1350-4851
1466-4291
Abstract
This paper investigates the linear relationships between two time-series in the frequency domain, termed coherence analysis. It is widely used in various fields, including signal processing, engineering, and meteorology. However, conventional coherence analysis tends to be sensitive to outliers. Laplace cross-periodogram and a corresponding robust coherence analysis based on the least-absolute deviation (LAD) regression have recently been developed to improve this shortcoming. In this paper, to extend the scope of Laplace cross-periodogram, we study a robust cross periodogram for long-memory processes and derive its asymptotic distribution. Through numerical studies, we demonstrate the usefulness of the proposed robust coherence analysis for long-memory processes.
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대학원 (통계데이터사이언스학과)
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