Active Days around Solar Minimum and Solar Cycle Parameter

Utilizing a new version of the sunspot number and group sunspot number dataset available since 2015, we have statistically studied the relationship between solar activity parameters describing solar cycles and the slope of the linear relationship between the monthly sunspot numbers and the monthly...

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Main Author: Heon-Young Chang
Format: Article
Language:English
Published: Korean Space Science Society (KSSS) 2021-03-01
Series:Journal of Astronomy and Space Sciences
Subjects:
sun
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spelling doaj-857de4a9c232436791b8c76f69339e942021-05-05T06:05:48ZengKorean Space Science Society (KSSS)Journal of Astronomy and Space Sciences2093-55872093-14092021-03-01381232910.5140/JASS.2021.38.1.23Active Days around Solar Minimum and Solar Cycle ParameterHeon-Young Chang0https://orcid.org/0000-0003-2015-2725Kyungpook National University, KoreaUtilizing a new version of the sunspot number and group sunspot number dataset available since 2015, we have statistically studied the relationship between solar activity parameters describing solar cycles and the slope of the linear relationship between the monthly sunspot numbers and the monthly number of active days in percentage (AD). As an effort of evaluating possibilities in use of the number of active days to predict solar activity, it is worthwhile to revisit and extend the analysis performed earlier. In calculating the Pearson’s linear correlation coefficient r, the Spearman’s rank-order correlation coefficient rs, and the Kendall’s τ coefficient with the rejection probability, we have calculated the slope for a given solar cycle in three different ways, namely, by counting the spotless day that occurred during the ascending phase and the descending phase of the solar cycle separately, and during the period corresponding to solar minimum ± 2 years as well. We have found that the maximum solar sunspot number of a given solar cycle and the duration of the ascending phase are hardly correlated with the slope of a linear function of the monthly sunspot numbers and AD. On the other hand, the duration of a solar cycle is found to be marginally correlated with the slope with the rejection probabilities less than a couple of percent. We have also attempted to compare the relation of the monthly sunspot numbers with AD for the even and odd solar cycles. It is inconclusive, however, that the slopes of the linear relationship between the monthly group numbers and AD are subject to the even and odd solar cycles.sunsunspot numbers
collection DOAJ
language English
format Article
sources DOAJ
author Heon-Young Chang
spellingShingle Heon-Young Chang
Active Days around Solar Minimum and Solar Cycle Parameter
Journal of Astronomy and Space Sciences
sun
sunspot numbers
author_facet Heon-Young Chang
author_sort Heon-Young Chang
title Active Days around Solar Minimum and Solar Cycle Parameter
title_short Active Days around Solar Minimum and Solar Cycle Parameter
title_full Active Days around Solar Minimum and Solar Cycle Parameter
title_fullStr Active Days around Solar Minimum and Solar Cycle Parameter
title_full_unstemmed Active Days around Solar Minimum and Solar Cycle Parameter
title_sort active days around solar minimum and solar cycle parameter
publisher Korean Space Science Society (KSSS)
series Journal of Astronomy and Space Sciences
issn 2093-5587
2093-1409
publishDate 2021-03-01
description Utilizing a new version of the sunspot number and group sunspot number dataset available since 2015, we have statistically studied the relationship between solar activity parameters describing solar cycles and the slope of the linear relationship between the monthly sunspot numbers and the monthly number of active days in percentage (AD). As an effort of evaluating possibilities in use of the number of active days to predict solar activity, it is worthwhile to revisit and extend the analysis performed earlier. In calculating the Pearson’s linear correlation coefficient r, the Spearman’s rank-order correlation coefficient rs, and the Kendall’s τ coefficient with the rejection probability, we have calculated the slope for a given solar cycle in three different ways, namely, by counting the spotless day that occurred during the ascending phase and the descending phase of the solar cycle separately, and during the period corresponding to solar minimum ± 2 years as well. We have found that the maximum solar sunspot number of a given solar cycle and the duration of the ascending phase are hardly correlated with the slope of a linear function of the monthly sunspot numbers and AD. On the other hand, the duration of a solar cycle is found to be marginally correlated with the slope with the rejection probabilities less than a couple of percent. We have also attempted to compare the relation of the monthly sunspot numbers with AD for the even and odd solar cycles. It is inconclusive, however, that the slopes of the linear relationship between the monthly group numbers and AD are subject to the even and odd solar cycles.
topic sun
sunspot numbers
work_keys_str_mv AT heonyoungchang activedaysaroundsolarminimumandsolarcycleparameter
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