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首页> 外文期刊>Applied mathematics and computation >A new fractional-order hyperchaotic memristor oscillator: Dynamic analysis, robust adaptive synchronization, and its application to voice encryption
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A new fractional-order hyperchaotic memristor oscillator: Dynamic analysis, robust adaptive synchronization, and its application to voice encryption

机译:一种新的分数阶超声忆耳振荡器:动态分析,强大的自适应同步及其在语音加密的应用

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摘要

The present study proposes a new fractional-order hyperchaotic memristor oscillator. The proposed system is studied through numerical simulations and analyses, such as the Lyapunov exponents, bifurcation diagrams, and phase portraits. Then, using the sliding mode concept, a robust adaptive control scheme is designed to synchronize the proposed system. The adaptation mechanism is implemented to estimate the unknown parameters of the slave system. Then, the output of the proposed adaptation mechanism is used for the control scheme. The stability of the closed-loop system is proven via a fractional version of the Lyapunov stability theorem and Barbalat's lemma. Numerical simulations of synchronization are shown to investigate the performance of the developed control technique on the uncertain fractional-order hyperchaotic memristor oscillator. Finally, as an engineering application, the proposed fractional-order system is implemented for voice encryption. In this regard, to show the appropriate performance of the proposed system for voice encryption, statistical characteristic of the encryption and decryption processes are performed through different methods including correlation, entropy, root mean square, and root sum of squares. (C) 2020 Elsevier Inc. All rights reserved.
机译:本研究提出了一种新的分数阶超声忆耳振荡器振荡器。通过数值模拟和分析,例如Lyapunov指数,分叉图和相位肖像,研究了该系统。然后,使用滑动模式概念,设计了一种鲁棒的自适应控制方案来同步所提出的系统。实现自适应机制以估计从系统的未知参数。然后,所提出的适配机构的输出用于控制方案。通过Lyapunov稳定定理和Barbalat的引理的分数形式证明了闭环系统的稳定性。示出了数值模拟的同步模拟,研究了开发控制技术对不确定的分数阶超声忆振荡器振荡器的性能。最后,作为工程应用,所提出的分数阶系统用于语音加密。在这方面,为了显示所提出的语音加密系统的适当性能,通过不同的方法来执行加密和解密过程的统计特性,包括相关性,熵,均方方和方块的根总和。 (c)2020 Elsevier Inc.保留所有权利。

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