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中国物理学会期刊

基于切延迟的椭圆反射腔离散混沌系统及其性能研究

CSTR: 32037.14.aps.53.2871

Study of a discrete chaotic system based on tangent-delay for elliptic reflecting cavity and its properties

CSTR: 32037.14.aps.53.2871
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  • 根据椭圆反射腔物理模型, 提出了一种改变系统演化轨道的切延迟操作方法,导出了基于该方法的一类离散混沌映射系 统.实验表明,这类离散混沌系统最大Lyapunov指数恒大于零,状态变量等概率分布且与参 数和初值无关,全域零相关性,切延迟1单位时存在一个稳定不变的方形吸引子,切延迟大于 1单位时走向各态遍历.这类离散混沌系统可以产生两个独立的伪随机序列,其特殊性质和 复杂的动力学行为极具密码学应用价值.

     

    Based on the physical model of ellipse reflecting cavity, the tangent-delay operation is proposed to change the evolution route of the systems , and a new class of discrete chaotic map systems is deduced based on the tangen t-delay operation. Simulation experiments show that the discrete chaotic systems have many special properties such as the maximum Lyapunov exponent is over zero , unchangeable equiprobability distribution and zero correlation in total field, there exists a square chaotic attractor when tangent delays one unit, and becom e ergodic state when tangent delays more units than one. The discrete chaotic sy stems can generate 2 independent pseudo-random sequences together. All of the pr operties suggest that the class of chaos systems possesses the potential applica tion in encryption.

     

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