Images encryption based on robust multi-mode finite time synchronization of fractional-order hyper-chaotic Rikitake systems

<p>In this article, the finite time anti-synchronization (FTAS) of master-slave 6D Lorenz systems (MS6DLSS) is discussed. Without using previous study methods, by introducing new study methods, namely by adopting the properties of quadratic inequalities of one variable and utilizing the negative definiteness of the quadratic form of the matrix, two criteria on the FTAS are achieved for the discussed MS6DLSS. Up to now, the existing results on FTAS of chaotic systems have been achieved often by adopting the linear matrix inequality (LMI) method and finite time stability theorems (FTST). Adopting the new study methods studies the FTAS of the MS6DLSS, and the novel results on the FTAS are gotten for the MS6DLSS, which is innovative study work.</p>

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Images encryption based on robust multi-mode finite time synchronization of fractional-order hyper-chaotic Rikitake systems

Cited by 3 publications

References 48 publications

Fractional-order Sprott K chaotic system and its application to biometric iris image encryption

Fractional-order Sprott K chaotic system and its application to biometric iris image encryption

Mean-square bounded synchronization of fractional-order chaotic Lur’e systems under deception attack

Finite-time anti-synchronization of a 6D Lorenz systems

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