2019
DOI: 10.1109/tcad.2018.2855121
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A Versatile Pulse Control Method to Generate Arbitrary Multidirection Multibutterfly Chaotic Attractors

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Cited by 34 publications
(24 citation statements)
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“…The specific properties of chaotic systems, such as initial state sensitive dependence, unpredictability, make them widely studied and applied in the field of information security [8]- [12]. These properties are similar to the counterparts of cryptography [9], [10], [22]. In this section, an image encryption scheme based on the proposed Chua's circuits with 19-and 21-segment piecewise-linear Chua's diodes are proposed to verify its merit for image security.…”
Section: Application In Image Secure Communicationmentioning
confidence: 97%
“…The specific properties of chaotic systems, such as initial state sensitive dependence, unpredictability, make them widely studied and applied in the field of information security [8]- [12]. These properties are similar to the counterparts of cryptography [9], [10], [22]. In this section, an image encryption scheme based on the proposed Chua's circuits with 19-and 21-segment piecewise-linear Chua's diodes are proposed to verify its merit for image security.…”
Section: Application In Image Secure Communicationmentioning
confidence: 97%
“…In this subsection, according to the heteroclinic loop theorem [28], the equilibrium points and their stabilities are revealed by theoretical analysis and graph description. In system (1), lettingẋ=ẏ=ż=0, the equilibrium points of the system can be computed as…”
Section: A Stability For Infinite Discrete Equilibrium Pointsmentioning
confidence: 99%
“…It can be found from the column 3, 4, 6 of Table II that for [22,[24][25][26], the greater number (n) of wings or butterflies is generated, the more operational amplifiers (Opm) and resistors (R) are required. Although the number of operational amplifiers and resistors in [28] is unchanged with the increase of butterflies, the number of pulse generators (PG) is accordingly increased. In contrast, the designed multi-wing chaotic circuit requires fewer amplifiers and resistors, as compared with [22,[24][25][26]28], reducing area and power dissipation.…”
Section: B Comparison Of Related Multi-wing Circuitsmentioning
confidence: 99%
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