1989
DOI: 10.1086/132426
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Uncertainties in period determinations

Abstract: A simple algorithm is given for estimating the uncertainty in the period of a variable star as determined from a given set of observations by either the Lafler-Kinman technique or Deeming's Discrete Fourier Transform method or later improvements of these methods. This algorithm is the one developed by Kwee and van Woerden for estimating the uncertainty in the time of minimum of an eclipsing binary as determined by what was originally Hertzsprung's method.

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Cited by 105 publications
(78 citation statements)
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“…The period analysis strongly supports that presence of the period of 0.0832 ± 0.0019 d. The error of the period was estimated using the application of Lafler-Kinman class of methods by Fernie (1989). Although the error of period estimation is rather large due to the limited length of a single-night baseline, the period is 3.6σ longer than the orbital period, and is 2.1σ longer than the superhump period by Udalski (1990).…”
Section: Resultssupporting
confidence: 60%
“…The period analysis strongly supports that presence of the period of 0.0832 ± 0.0019 d. The error of the period was estimated using the application of Lafler-Kinman class of methods by Fernie (1989). Although the error of period estimation is rather large due to the limited length of a single-night baseline, the period is 3.6σ longer than the orbital period, and is 2.1σ longer than the superhump period by Udalski (1990).…”
Section: Resultssupporting
confidence: 60%
“…3). Using the method described by Fernie (1989), we can estimate the true period and its uncertainty. We find P = 2.34 ± 0.03 yr for the 6 cm fluxes and P = 2.37 ± 0.03 yr for the 3.6 cm fluxes.…”
Section: Data and Radio Light Curvementioning
confidence: 99%
“…If any well formed, statistically significant depression was noted, the period was determined by the interpolation method of Kwee & van Woerden (1956) as promoted by Fernie (1989) for the LK statistic. It may be noted that this process provides an error estimate for the determined period.…”
Section: Tests For Time Dependence and Periodicitymentioning
confidence: 99%