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  Similar Master Stability Functions for Different Coupling Schemes in Basic Chaotic Systems

Dayani, Z., Parastesh, F., Jafari, S., Schöll, E., Kurths, J., Sprott, J. C. (2023): Similar Master Stability Functions for Different Coupling Schemes in Basic Chaotic Systems. - International Journal of Bifurcation and Chaos, 33, 10, 2350122.
https://doi.org/10.1142/S0218127423501225

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???ViewItemFull_lblCiteItemAs???: https://publications.pik-potsdam.de/pubman/item/item_28941 ???ViewItemFull_lblCiteItemVersionAs???: https://publications.pik-potsdam.de/pubman/item/item_28941_1
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 ???ViewItemFull_lblCreators???:
Dayani, Zahra1, ???ENUM_CREATORROLE_AUTHOR???
Parastesh, Fatemeh1, ???ENUM_CREATORROLE_AUTHOR???
Jafari, Sajad1, ???ENUM_CREATORROLE_AUTHOR???
Schöll, Eckehard2, ???ENUM_CREATORROLE_AUTHOR???           
Kurths, Jürgen2, ???ENUM_CREATORROLE_AUTHOR???           
Sprott, Julien Clinton1, ???ENUM_CREATORROLE_AUTHOR???
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1External Organizations, ou_persistent22              
2Potsdam Institute for Climate Impact Research, ou_persistent13              

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Abstract

Synchronization is a prominent phenomenon in coupled chaotic systems. The master stability function (MSF) is an approach that offers the prerequisites for the stability of complete synchronization, which is dependent on the coupling configuration. In this paper, some basic chaotic systems with the general form of the Sprott-A, Sprott-B, Sprott-D, Sprott-F, Sprott-G, Sprott-O, and Jerk systems are considered. For each system, their parametric form is designed, and constraints required to have similar MSFs in different coupling schemes are determined. Then, the parameters of the designed chaotic systems are found through an exhaustive computer search seeking chaotic solutions. The simplest cases found in this way are introduced, and similar synchronization patterns are confirmed numerically.

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???ViewItemFull_lblLanguages???: eng - English
 ???ViewItemFull_lblDates???: 2023-09-042023-09-04
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 ???ViewItemFull_lblIdentifiers???: ???ENUM_IDENTIFIERTYPE_DOI???: 10.1142/S0218127423501225
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???ENUM_IDENTIFIERTYPE_PIKDOMAIN???: RD4 - Complexity Science
???ENUM_IDENTIFIERTYPE_ORGANISATIONALK???: RD4 - Complexity Science
???ENUM_IDENTIFIERTYPE_RESEARCHTK???: Complex Networks
???ENUM_IDENTIFIERTYPE_RESEARCHTK???: Nonlinear Dynamics
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???ViewItemFull_lblSourceTitle???: International Journal of Bifurcation and Chaos
???ViewItemFull_lblSourceGenre???: ???ENUM_GENRE_JOURNAL???, SCI, Scopus, p3
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???ViewItemFull_lblPages???: ???lbl_noEntry??? ???ViewItemFull_lblSourceVolumeIssue???: 33 (10) ???ViewItemFull_lblSourceSequenceNo???: 2350122 ???ViewItemFull_lblSourceStartEndPage???: ???lbl_noEntry??? ???ViewItemFull_lblSourceIdentifier???: ???ENUM_IDENTIFIERTYPE_CONE???: https://publications.pik-potsdam.de/cone/journals/resource/journals216
???ENUM_IDENTIFIERTYPE_PUBLISHER???: World Scientific Publishing