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- W4386754328 abstract "Abstract Conservative chaotic systems have unique advantages over dissipative chaotic systems in the fields of secure communication and pseudo-random number generator because they do not have attractors and have good traversal and pseudo-randomness. In this paper, a novel five-dimensional Hamiltonian conservative hyperchaotic system is proposed based on the five-dimensional Euler equation. The proposed system can have different types of coordinate transformation and time reversal symmetry. In this paper, Hamilton energy and Casimir energy are analyzed firstly, and it is proved that the new system satisfies Hamilton energy conservation and can generate chaos. Then, the and SE complexity. In addition, a detailed analysis of the multistable characteristics of the system reveals that many energy-related coexisting orbits exist. Based on the infinite number of center-type and saddle-type equilibrium points, the dynamic characteristics of the hidden multistability of the system are revealed. Then, the NIST test of the new system shows that the chaotic sequence generated by the system has strong pseudo-random. Finally, the circuit simulation and hardware circuit experiment of the system are carried out with Multisim simulation software and digital signal processor (DSP) respectively. The experimental results confirm that the new system has good ergodicity and realizability." @default.
- W4386754328 created "2023-09-15" @default.
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- W4386754328 date "2023-09-15" @default.
- W4386754328 modified "2023-10-11" @default.
- W4386754328 title "Characteristic Analysis of a 5D Symmetric Hamiltonian Conservative Hyperchaotic System with Hidden Multiple Stability" @default.
- W4386754328 doi "https://doi.org/10.1088/1674-1056/acf9e7" @default.
- W4386754328 hasPublicationYear "2023" @default.
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