Modified function projective synchronization of fractional order chaotic systems with different dimensions

DOI10.1155/2013/763564zbMath1417.34147OpenAlexW2139270144WikidataQ58921824 ScholiaQ58921824MaRDI QIDQ2312281

Hong-Juan Liu, Hai Yu, Qian Zhu, Zhi-liang Zhu

Publication date: 5 July 2019

Published in: Discrete Dynamics in Nature and Society (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1155/2013/763564

Mathematics Subject Classification ID

Fractional ordinary differential equations (34A08) Synchronization of solutions to ordinary differential equations (34D06) Chaos control for problems involving ordinary differential equations (34H10)

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Cites Work

• Unnamed Item
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• Adaptive synchronization of fractional-order chaotic systems via a single driving variable
• Control of a class of fractional-order chaotic systems via sliding mode
• Adaptive modified function projective synchronization between hyperchaotic Lorenz system and hyperchaotic Lu system with uncertain parameters
• Synchronization of the fractional order hyperchaos Lorenz systems with activation feedback control
• Projective synchronization with different scale factors in a driven-response complex network and its application in image encryption
• Chaos in Chen's system with a fractional order
• A predictor-corrector approach for the numerical solution of fractional differential equations
• Chaotic synchronization between different fractional-order chaotic systems
• Synchronization of a class of strictly different chaotic oscillators
• Dynamics of two mutually coupled slow inhibitory neurons
• Analysis of undamped oscillations generated by marginally stable fractional order systems
• Chaotic dynamics and synchronization of fractional-order Arneodo's systems
• A UNIFIED FRAMEWORK FOR SYNCHRONIZATION AND CONTROL OF DYNAMICAL SYSTEMS
• Synchronization in chaotic systems
• Q-S (lag or anticipated) synchronization backstepping scheme in a class of continuous-time hyperchaotic systems—A symbolic-numeric computation approach