2021 IEEE Conference of Russian Young Researchers in Electrical and Electronic Engineering (ElConRus) 2021
DOI: 10.1109/elconrus51938.2021.9396284
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Synchronization of Hidden Hyperchaotic Attractors in Fractional-Order Complex-Valued Systems with Application to Secure Communications

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Cited by 3 publications
(9 citation statements)
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“…6. The scheme consists of the following elements: (a) The error between the derive (18) and the response (19) systems described by the solutions of system (10). • Hyperchaotic transmitter and receiver systems, which generate the pseudo-states variables x(t) ∈ C n and y(t) ∈ C n , respectively.…”
Section: Application To Secure Communicationsmentioning
confidence: 99%
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“…6. The scheme consists of the following elements: (a) The error between the derive (18) and the response (19) systems described by the solutions of system (10). • Hyperchaotic transmitter and receiver systems, which generate the pseudo-states variables x(t) ∈ C n and y(t) ∈ C n , respectively.…”
Section: Application To Secure Communicationsmentioning
confidence: 99%
“…[1][2][3][4]). Starting from the pioneering work of Pecora and Carroll [5], in which an effective technique to synchronize two identical chaotic systems with different starting points is proposed, diverse types of chaos synchronization methods have been discovered to synchronize chaotic systems, such as complete synchronization [6,7], active control [8][9][10], lag synchronization [11,12], sliding mode control [2], cluster synchronization [13], adaptive synchronization [14][15][16] and many more. Up to date, chaos synchronization has been studied in depth for dynamical systems described by real-valued variables.…”
Section: Introductionmentioning
confidence: 99%
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“…This means the error states between synchronized systems converge to zero. Inspired by the first method proposed by Pecora and Carroll to achieve synchronization of two identical systems [14], several techniques have been introduced for synchronizing chaotic systems with integer-order and fractional-order, including active control [15], adaptive control [16][17][18], sliding mode control [12,19], backstepping technique [20,21], nonlinear feedback control [22] and others (see e.g. [23][24][25]).…”
Section: Introductionmentioning
confidence: 99%
“…Fractional-order complex-valued systems have gained significant attention due to their ability to capture the complex dynamics observed in various real-world phenomena and their potential applications in diverse fields such as physics, engineering, image processing, neural networks, and communications [26,35,36]. In recent years, several techniques based on the theory of complex functions have been developed to investigate various synchronization phenomena in fractional-order complex-valued systems; e.g., finite-time synchronization [36], pinning synchronization [37], adaptive synchronization [38], and complete synchronization [15] are among the synchronization schemes that have been studied extensively.…”
Section: Introductionmentioning
confidence: 99%