CONNECTION BETWEEN PERIOD OF LOW-FREQUENCY COMPONENT WOLF'S NUMBERS (WNS) AND LENGTH OF WOLF'S NUMBERS SERIES
Journal Title: Aerospace Research in Bulgaria - Year 2017, Vol 29, Issue
Abstract
The long-period component of Sun's activity and Gleissberg cycle are in focus of this work. The main reason is they affect daily life on Earth, for instance minimum and maximum ages change each other. For the last 60 years, many researchers have been considering that period of Gleissberg cycle limit is 80 and 110 years. Some of them consider 88 years specifically. Different researchers were analyzing WNS in different time, so they had different row length. It makes sense to analyze dependence between WNS length and period of approximation sine of low-frequency component Wolf's numbers. Monthly Wolf number since 1749 is analyzed, the shortest part of WNS includes 18 cycles (from 1749 to 1954.37) and the longest line includes a part of a cycle No 24 (1749-2014.376). It's noticed that during increasing WNS's length, sine approximation period also increases from 84 years up to 110 years. The eighty eight years period appears at several conditions. Because of increasing period of approximation sine it's rather difficult to extrapolate sine at the future time. It should be noticed that in case of analyzing part of WNS since 1849÷2015 a reliable part, period of sine approximation equals 150 years. The problem concerning matching reliable part of WNS and reconstructed part remains open.
Authors and Affiliations
Alexander Shibaev
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CONNECTION BETWEEN PERIOD OF LOW-FREQUENCY COMPONENT WOLF'S NUMBERS (WNS) AND LENGTH OF WOLF'S NUMBERS SERIES
The long-period component of Sun's activity and Gleissberg cycle are in focus of this work. The main reason is they affect daily life on Earth, for instance minimum and maximum ages change each other. For the las...
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