Combination Complex Synchronization of Fractional-Order Chaotic Complex Systems
Shutang Liu (),
Ping Liu (),
Cuimei Jiang () and
Changan Liu ()
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Shutang Liu: Shandong University, School of Control Science and Engineering
Ping Liu: Shandong Agricultural University
Cuimei Jiang: Qilu University of Technology (Shandong Academy of Sciences)
Changan Liu: Shandong University
Chapter 16 in Chaos in Complex Dynamical System: Theory and Application, 2026, pp 261-279 from Springer
Abstract:
Abstract Many researchers have made an endeavor to analyze synchronization of multi chaotic systems and present some new types of synchronization including combination synchronization [238–241], combination complex synchronization [242], combination-combination synchronization [243–246], compound synchronization [247–249], and so forth. Amongst the above-mentioned synchronization, combination complex synchronization, characterized by two scaling matrices that three chaotic systems synchronize proportionally, was proposed and studied on the basis of three integer-order chaotic complex systems with the same dimensions. The aim of this chapter is to study combination complex synchronization of fractional-order chaotic nonlinear systems. This chapter discusses the general method to realize combination complex synchronization among three commensurate fractional-order complex systems in the sense of Lyapunov in detail. Combination complex synchronization of fractional-order chaotic complex systems with incommensurate orders is investigated based on the stability theory of incommensurate fractional-order systems and active control method.
Date: 2026
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Persistent link: https://EconPapers.repec.org/RePEc:spr:sprchp:978-981-95-7762-0_16
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DOI: 10.1007/978-981-95-7762-0_16
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