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Frank Stefani
HZDR
Position
Department
Field of research
Natural Sciences (Astrophysics and Astrononmy)
Email
F.Stefani@hzdr.de
My OpenAccess portfolio

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SYNCHRONIZED HELICITY OSCILLATIONS: A LINK BETWEEN PLANETARY TIDES AND THE SOLAR CYCLE?
Natural Sciences (Astrophysics and Astrononmy)
853 views
Date of upload:
15.11.2016
Co-author:
Abstract:
Presentation at EAWAG
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What can we learn from liquid metal experiments on dynamo action and magnetically triggered instabilities?
Natural Sciences (Astrophysics and Astrononmy)
819 views
Date of upload:
15.11.2016
Co-author:
Abstract:
Presentation at EAWAG
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Tidally synchronized Babcock-Leighton and Tayler-Spruit type dynamos
Natural Sciences (Astrophysics and Astrononmy)
720 views
Date of upload:
11.05.2018
Co-author:
A. Giesecke, N. Weber, T. Weier
Abstract:
We present recent results on the tidal synchronizability of solar dynamo models of Babcock-Leighton and Tayler-Spruit type.
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Schwabe, Gleissberg, Suess de Vries: A simple model for synchronizing solar cycles by planetary forces
Natural Sciences (Physics)
677 views
Date of upload:
27.11.2019
Co-author:
A. Giesecke, M. Seilmayer, R- Stepanov. T. Weier
Abstract:
Aiming at a consistent planetary synchronization model of both short-term and long-term solar cycles, we start with an analysis of Schove's historical data of cycle maxima. Their deviations (residuals) from the average cycle duration of 11.07 years show a high degree of regularity, comprising a dominant 200-year period (Suess-de Vries cycle), and a few periods around 100 years (Gleissberg cycle). Encouraged by their robustness, we support previous forecasts of an upcoming grand minimum in the 21st century. To explain the long-term cycles, we enhance our tidally synchronized solar dynamo model by a modulation of the field storage capacity of the tachocline with the orbital angular momentum of the Sun, which is dominated by the 19.86-year periodicity of the Jupiter-Saturn synodes. This modulation of the 22.14 years Hale cycle leads to a 193-year beat period of dynamo activity which is indeed close to the Suess-de Vries cycle. For stronger dynamo modulation, the model produces additional peaks at typical Gleissberg frequencies, which seem to be explainable by the non-linearities of the basic beat process, leading to a bi-modality of the Schwabe cycle. However, a complementary role of beat periods between the Schwabe cycle and the Jupiter-Uranus/Neptune synodic cycles cannot be completely excluded.

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