2010
DOI: 10.1051/0004-6361/200913193
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Solar active regions: a nonparametric statistical analysis

Abstract: Context. The sunspots and other solar activity indicators tend to cluster on the surface of the Sun. These clusters very often occur at certain longitudes that persist in time. It is of general interest to find new and simple ways to characterize the observed distributions of different indicators and their behaviour in time. Aims. In the present work we use Greenwich sunspot data to evaluate the statistical but not totally coherent stability of the sunspot distribution along latitudes as well as longitudes. Th… Show more

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Cited by 18 publications
(16 citation statements)
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“…The typical correlation time of the nonaxisymmetric modes is estimated to be around 1 year. This agrees with results of the recent analysis of rotation of solar active regions made by Pelt et al (2010). They, following Krause & Rädler (1980), suggested the existence of non-oscillatory nonaxisymmetric modes which rotate rigidly with an angular velocity that is different from the overall rotation period.…”
Section: Discussionsupporting
confidence: 90%
“…The typical correlation time of the nonaxisymmetric modes is estimated to be around 1 year. This agrees with results of the recent analysis of rotation of solar active regions made by Pelt et al (2010). They, following Krause & Rädler (1980), suggested the existence of non-oscillatory nonaxisymmetric modes which rotate rigidly with an angular velocity that is different from the overall rotation period.…”
Section: Discussionsupporting
confidence: 90%
“…To detect possible cycles and to estimate their average lengths, we have chosen to use D 2 phase dispersion statistic (Pelt 1983). It has recently been applied to irregularly spaced long-term photometry of solar-like stars (Lindborg et al 2013;Olspert et al 2015) as well as to more regularly sampled magnetoconvection simulation data (Karak et al 2015;Käpylä et al 2016a).…”
Section: Data Analysis: D 2 Statisticmentioning
confidence: 99%
“…However, even by visual inspection of the butterfly diagrams, it is evident that these variations are not strictly harmonic, and therefore Fourier transform is not useful for the analysis. Instead, we use the phase dispersion method (Pelt 1983;Lindborg et al 2013). It is based on the statistic…”
Section: Diagnostic Stellar Activity Diagramsmentioning
confidence: 99%