李春彪
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Various patterns of coexisting attractors in a hyperchaotic map
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DOI Number:10.1007/s11071-022-08201-z

Journal:Nonlinear Dynamics

Abstract:A hyperchaotic map with various patterns of coexisting attractors is found by introducing trigonometric functions. The periodicity of trigonometric functions, as a key factor of coexisting attractors, brings various possibilities for attractor self-producing. By introducing orthorhombic feedback of sinusoidal and cosine functions, the newly constructed multistability can be flexibly controlled, and consequently layered coexisting attractors, externally wrapped coexisting attractors, and scissor-type coexisting attractors are produced. As a result, the offset boosting of initial conditions may draw out chaotic signals with desired amplitudes and polarities. Furthermore, such coexisting attractors may connect and grow in the phase space. This new finding is further verified based on the platform STM32.

All the Authors:李泳新,葛希斋,雷腾飞

First Author:顾皓晖

Indexed by:Journal paper

Correspondence Author:李春彪

Translation or Not:no

Included Journals:SCI

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Professor
Supervisor of Doctorate Candidates
Supervisor of Master's Candidates

Gender : Male

School/Department : 人工智能学院(未来技术学院、人工智能产业学院)

Business Address : 临江楼(信息科技大楼)1904

Contact Information : goontry@126.com; chunbiaolee@nuist.edu.cn

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Honors and Titles:

江苏省工程师学会科学技术奖 提名奖  2023-12-01

2022年江苏省通信学会科学技术奖一等奖  2023-01-02

2018年 江苏省教育教学与研究成果奖(研究类)三等奖(高校自然科学研究类)  2018-08-01

江苏省教育教学与研究成果奖(研究类)三等奖  2018

领跑者5000  2015

第八届春晖杯大赛优胜奖  2013

国家级教学成果奖  2014

省级教学成果奖  2011

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