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A Class of Quadratic Polynomial Chaotic Maps and Their Fixed Points Analysis [PDF]
When chaotic systems are used in different practical applications, such as chaotic secure communication and chaotic pseudorandom sequence generators, a large number of chaotic systems are strongly required.
Chuanfu Wang, Qun Ding
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A novel image encryption/decryption scheme based on integrating multiple chaotic maps
In this paper, a novel framework is presented for chaotic image encryption. The proposed method is based on integrating multiple chaotic maps (e.g., logistic, tent, quadratic, cubic, and Bernoulli) to generate more robust chaotic maps in order to ...
Bedir Yousif +3 more
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A Class of Quadratic Polynomial Chaotic Maps and its Application in Cryptography
At present, the probability density of most chaotic systems is unknown, and the statistical characteristics of chaotic sequences cannot be described by the probability density of chaotic maps. This paper constructs a class of quadratic polynomial chaotic
Shuqin Zhu +3 more
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A novel 1D powered Chebyshev quadratic map-based image encryption using dynamic permutation-diffusion [PDF]
Chaotic maps have gained significant attention in image encryption systems due to their intrinsic features, including sensitive dependence on initial conditions, non-linear dynamics, high entropy, and ergodicity. These properties enable the generation of
Boukansous Sarra +4 more
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A Review on Applications of Chaotic Maps in Pseudo-Random Number Generators and Encryption [PDF]
Rasika B Naik
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An Improved Absolute-Cosine Chaotification Model and Its Simple Application in PRNG
Chaotic systems are widely used in various aspects such as information security, signal processing, and synchronous control. The structural complexity and the chaotic behavior of chaotic systems are two significant factors affecting their practical ...
Feng Zhang +4 more
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Memristor-type chaotic mapping [PDF]
In this letter, a compact memristor structure unit is applied for constructing the discrete chaotic system and, consequently, a memristor-type chaotic mapping is designed. Two independent system parameters are proven to be partial and total amplitude controllers. Meanwhile, the internal memristor parameter returns the map a typical bifurcation. Finally,
Yongxin Li +3 more
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Discrete Superior Hyperbolicity in Chaotic Maps
In the last few decades, the dynamics of one-dimensional chaotic maps have gained the tremendous attention of scientists and scholars due to their remarkable properties such as period-doubling, chaotic evolution, Lyapunov exponent, etc.
Fawaz Alsaadi +3 more
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Chaotic maps have been widely applied on image encryption for their complexity and sensitivity to key variation. In this work, we propose second-order chaotic maps with optimized random coefficients to generate chaotic sequences for image encryption. Two
Ta-Chien Yeh, Jean-Fu Kiang
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Lyapunov Exponent Enhancement in Chaotic Maps with Uniform Distribution Modulo One Transformation
Most of the chaotic maps are not suitable for chaos-based cryptosystems due to their narrow chaotic parameter range and lacking of strong unpredictability.
Günyaz Ablay
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