2025, Vol. 10, Issue 3, Part B
Periodicities in sunspot numbers using Morlet wavelet function
Author(s): Raj Kumar
Abstract: We present an analysis of various periodicities in
sunspot numbers (SSNs) during Solar Cycles 23 and 24. To identify these
periodicities, we applied wavelet analysis method using the Morlet wavelet
function. Our results reveal short-term periodicities corresponding to solar
rotation, primarily in the 25 to 36-day range, with prominent periods of 25,
27, and 28 days. Additionally, Rieger-type periodicities of 112, 129, 131, and
192 days were detected during both cycles. We also identified intermediate-term
periodicities of 263, 290, and 313 days; quasi-biennial oscillations of 528 and
798 days; and longer-term periods of 3.15 and 3.4 years. Our findings suggest
that most of these periodicities occur either during solar maxima or during
periods when the respective solar activity features were at their peak
frequency.
DOI: 10.22271/maths.2025.v10.i3b.2048Pages: 112-117 | Views: 805 | Downloads: 8Download Full Article: Click Here
How to cite this article:
Raj Kumar.
Periodicities in sunspot numbers using Morlet wavelet function. Int J Stat Appl Math 2025;10(3):112-117. DOI:
10.22271/maths.2025.v10.i3b.2048