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The maximum of the periodogram

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Author Info
An, Hong-Zhi
Chen, Zhao-Guo
Hannan, E. J.
Abstract

Let x(t), t = 1,..., T, be generated by a zero mean stationary process and let I([omega]) = [Sigma]x(t)expit[omega]2/T be the periodogram. Under general conditions, and in particular assuming only a finite 2nd moment, it is shown that max[omega]I([omega])/{2[pi]f([omega])logT} <= 1, a.s., and under stricter conditions it is shown that equality holds.

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Publisher Info
Article provided by Elsevier in its journal Journal of Multivariate Analysis.

Volume (Year): 13 (1983)
Issue (Month): 3 (September)
Pages: 383-400
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Handle: RePEc:eee:jmvana:v:13:y:1983:i:3:p:383-400

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Keywords: Periodogram trigonometric polynomial strong convergence law of the iterated logarith regular;

Cited by:
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  1. Carlos Velasco & Ignacio N. Lobato, 2004. "A simple and general test for white noise," Econometric Society 2004 Latin American Meetings 112, Econometric Society. [Downloadable!]
  2. Javier Hidalgo, 2003. "A Bootstrap Causality Test for Covariance Stationary Processes," STICERD - Econometrics Paper Series /2003/462, Suntory and Toyota International Centres for Economics and Related Disciplines, LSE. [Downloadable!]
    Other versions:
  3. Javier Hidalgo, 2003. "An Alternative Bootstrap to Moving Blocks for Time Series Regression Models," STICERD - Econometrics Paper Series /2003/452, Suntory and Toyota International Centres for Economics and Related Disciplines, LSE. [Downloadable!]
    Other versions:
  4. Uwe Hassler & Francesc Marmol & Carlos Velasco, 2002. "Residual Log-Periodogram Inference for Long-Run Relationships," Darmstadt Discussion Papers in Economics 115, Institut für Volkswirtschaftslehre (Department of Economics), Technische Universität Darmstadt (Darmstadt University of Technology). [Downloadable!]
    Other versions:
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