The use and properties of window functions in spectrum analysis / by A.W.R. Gilchrist (National Communications Laboratory). : Co24-3/7-1221-1971E-PDF

"This report is a handbook on spectrum windows. The subject is introduced by a discussion of the fundamentals of spectrum analysis, which shows how the four kinds of window arise in the practical estimation of spectra. The modern direct method of computation using sampled data and the DFT is emphasized, and it is shown that the effects of discrete analysis on the computed spectrum can be described completely by the appropriate spectrum window. Exact closed-form expressions are derived for the spectrum windows corresponding to most of the functions that have been proposed for use as data windows; the cases of continuous and discrete analysis are treated separately for each function. Some of these results are not available elsewhere. The characteristics of the spectrum windows are also presented in graphical form"--Abstract, page 1.

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Renseignements sur la publication
Ministère/Organisme Canada. Department of Communications, issuing body.
Communications Research Centre (Canada), issuing body.
Titre The use and properties of window functions in spectrum analysis / by A.W.R. Gilchrist (National Communications Laboratory).
Titre de la série CRC report ; No. 1221
Type de publication Série - Voir l'enregistrement principal
Langue [Anglais]
Format Électronique
Document électronique
Note(s) "DRB Project No. 7609."
"DRB Tels Report No. 7."
Digitized edition from print [produced by Innovation, Science and Economic Development Canada].
Includes bibliographical references (page 37).
Information sur la publication Ottawa : Communications Research Centre, Department of Communications Canada, November 1971.
Auteur / Contributeur Gilchrist, A. W. R., author.
Description 1 online resource (iii, 51 pages) : graphs.
Numéro de catalogue
  • Co24-3/7-1221-1971E-PDF
Descripteurs Signal processing.
Power spectra.
Fourier transformations.
Traitement du signal.
Spectre de puissance.
Transformations de Fourier rapides.
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