记忆电阻器
吸引子
混乱的
熵(时间箭头)
计算机科学
算法
非线性系统
正弦
安全通信
排列(音乐)
职位(财务)
噪音(视频)
拓扑(电路)
波形
扩频
班级(哲学)
数学
计算机模拟
调制(音乐)
控制理论(社会学)
阴影贴图
最大值和最小值
现场可编程门阵列
逻辑门
混沌映射
混沌(操作系统)
动态台球
密码学
理论计算机科学
作者
Gang Yang,Chunhua Wang,Yichuang Sun,Quanli DENG
标识
DOI:10.1109/tii.2026.3663427
摘要
Memristors with nonlinearity and memory characteristics can effectively enhance chaotic dynamics complexity for chaotic maps. In this work, we present a novel discrete memristor model and couple it with sine maps and iterative chaotic maps with infinite collapse (ICMIC) to construct a class of discrete memristive hyperchaotic maps with multicavity multistructure attractors. This class of multicavity multistructure memristive sine ICMIC modulation maps (MCMS-MSIMMs) possesses an infinite variety of configurations, where the quantity and position of coupled discrete memristors can be arbitrarily combined. Numerical simulation results demonstrate that the sample map can exhibit hyperchaos, nondegeneracy, large-scale parameter control, multicavity attractors, multistructure attractors, and multicavity multistructure attractors. The complexity and initial values of the system are explored, revealing the high permutation entropy and initial offset-boosting behavior. In addition, the field programmable gate array (FPGA)-based MCMS-MSIMM hardware circuit is designed, and the experimental results are consistent with the numerical results. Finally, MCMS-MSIMM is applied in secure communication, and the experimental results indicate that the proposed map has better noise resistance performance compared to existing maps.
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