Please use this identifier to cite or link to this item: https://doi.org/10.21256/zhaw-25623
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dc.contributor.authorAlbert, Carlo-
dc.contributor.authorFerriz-Mas, Antonio-
dc.contributor.authorGaia, Filippo-
dc.contributor.authorUlzega, Simone-
dc.date.accessioned2022-09-12T08:53:03Z-
dc.date.available2022-09-12T08:53:03Z-
dc.date.issued2021-
dc.identifier.issn2041-8205de_CH
dc.identifier.issn2041-8213de_CH
dc.identifier.urihttps://digitalcollection.zhaw.ch/handle/11475/25623-
dc.description.abstractThe amplitude of the 11 yr solar cycle is well known to be subject to long-term modulation, including sustained periods of very low activity known as Grand Minima. Stable long-period cycles found in proxies of solar activity have given new momentum to the debate about a possible influence of the tiny planetary tidal forcing. Here, we study the solar cycle by means of a simple zero-dimensional dynamo model, which includes a delay caused by meridional circulation as well as a quenching of the α-effect at toroidal magnetic fields exceeding an upper threshold. Fitting this model to the sunspot record, we find a set of parameters close to the bifurcation point at which two stable oscillatory modes emerge. One mode is a limit cycle resembling normal solar activity including a characteristic kink in the decaying limb of the cycle. The other mode is a weak sub-threshold cycle that could be interpreted as Grand Minimum activity. Adding noise to the model, we show that it exhibits Stochastic Resonance, which means that a weak external modulation can toss the dynamo back and forth between these two modes, whereby the periodicities of the modulation get strongly amplified.de_CH
dc.language.isoende_CH
dc.publisherIOP Publishingde_CH
dc.relation.ispartofThe Astrophysical Journal Lettersde_CH
dc.rightshttp://creativecommons.org/licenses/by/4.0/de_CH
dc.subjectSolar physicsde_CH
dc.subjectStochastic resonancede_CH
dc.subjectStochastic modelde_CH
dc.subjectStochastic delayed ODEde_CH
dc.subject.ddc500: Naturwissenschaftende_CH
dc.subject.ddc510: Mathematikde_CH
dc.titleCan stochastic resonance explain recurrence of Grand Minima?de_CH
dc.typeBeitrag in wissenschaftlicher Zeitschriftde_CH
dcterms.typeTextde_CH
zhaw.departementLife Sciences und Facility Managementde_CH
zhaw.organisationalunitInstitut für Computational Life Sciences (ICLS)de_CH
dc.identifier.doi10.3847/2041-8213/ac0fd6de_CH
dc.identifier.doi10.21256/zhaw-25623-
zhaw.funding.euNode_CH
zhaw.issue2de_CH
zhaw.originated.zhawYesde_CH
zhaw.pages.startL9de_CH
zhaw.publication.statuspublishedVersionde_CH
zhaw.volume916de_CH
zhaw.publication.reviewPeer review (Publikation)de_CH
zhaw.webfeedBiomedical Simulationde_CH
zhaw.funding.zhawBISTOM - Bayesian Inference with Stochastic Modelsde_CH
zhaw.author.additionalNode_CH
zhaw.display.portraitYesde_CH
Appears in collections:Publikationen Life Sciences und Facility Management

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Albert, C., Ferriz-Mas, A., Gaia, F., & Ulzega, S. (2021). Can stochastic resonance explain recurrence of Grand Minima? The Astrophysical Journal Letters, 916(2), L9. https://doi.org/10.3847/2041-8213/ac0fd6
Albert, C. et al. (2021) ‘Can stochastic resonance explain recurrence of Grand Minima?’, The Astrophysical Journal Letters, 916(2), p. L9. Available at: https://doi.org/10.3847/2041-8213/ac0fd6.
C. Albert, A. Ferriz-Mas, F. Gaia, and S. Ulzega, “Can stochastic resonance explain recurrence of Grand Minima?,” The Astrophysical Journal Letters, vol. 916, no. 2, p. L9, 2021, doi: 10.3847/2041-8213/ac0fd6.
ALBERT, Carlo, Antonio FERRIZ-MAS, Filippo GAIA und Simone ULZEGA, 2021. Can stochastic resonance explain recurrence of Grand Minima? The Astrophysical Journal Letters. 2021. Bd. 916, Nr. 2, S. L9. DOI 10.3847/2041-8213/ac0fd6
Albert, Carlo, Antonio Ferriz-Mas, Filippo Gaia, and Simone Ulzega. 2021. “Can Stochastic Resonance Explain Recurrence of Grand Minima?” The Astrophysical Journal Letters 916 (2): L9. https://doi.org/10.3847/2041-8213/ac0fd6.
Albert, Carlo, et al. “Can Stochastic Resonance Explain Recurrence of Grand Minima?” The Astrophysical Journal Letters, vol. 916, no. 2, 2021, p. L9, https://doi.org/10.3847/2041-8213/ac0fd6.


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