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刘聪
发布时间:2025-10-20 发布者: 浏览次数:

刘聪

出生年月

199109

博士研究生

讲师

E-mail

liucong8737@163.com

个人简介:刘聪,男,安徽亳州人,博士,讲师2016年本科毕业于江苏师范大学物理学师范专业,2019年硕士毕业于江苏师范大学理论物理专业,2024年博士毕业于兰州大学理论物理专业获物理学博士学位。2024年7月-2025年9月于河北师范大学物理学院担任讲师,2025年10月加入安庆师范大学。主要研究统计物理与复杂系统领域的扰动传播、临界预警以及集体行为。主持河北省自然科学青年基金、河北省教育厅青年基金两项。以第一作者在国际期刊发表SCI论文8篇。担任中科院二区期刊Nonlinear Dynamics的审稿人。

近期研究成果:

[1] Cong Liu, Zhi-Xi Wu, Jian-Yue Guan. Quenched disorder-induced chaotic resonance:Optimal stimulus response near the edge of chaos. Physical Review Research. 6, L042019 (2024).

https://doi.org/10.1103/PhysRevResearch.6.L042019

[2] Cong Liu, Zhi-Xi Wu, Jian-Yue Guan. Nonmonotonic enhancement of diversity-induced resonance in systems of mobile oscillators. Physical Review E 108, 054209 (2023).

       https://doi.org/10.1103/PhysRevE.108.054209

[3] Cong Liu, Xiaoming Liang. Resonance induced by coupling diversity in globally coupled bistable oscillators. Physical Review E 100, 032206 (2019).

      https://doi.org/10.1103/PhysRevE.100.032206

[4] Cong Liu, Xin-Ze Song, Zhi-Xi Wu, Guo-Yong Yuan. Optimizing and reducing stochastic

resonance by noise color in globally coupled bistable systems. Journal of Statistical Mechanics: Theory and Experiment. Volume 2025, October 2025,103301.

     https://doi.org/10.1088/1742-5468/ae068e

[5] Cong Liu, Chong-Yang Wang, Zhi-Xi Wu, Han-Xin Yang, Jian-Yue Guan. Diversity-induced resonance in a globally coupled bistable system with diversely distributed heterogeneity. Chaos 32, 083112 (2022).

https://doi.org/10.1063/5.0094685

[6] Cong Liu, Zhi-Xi Wu, Chong-Yang Wang, Han-Xin Yang, Jian-Yue Guan. Double resonance induced by group coupling with quenched disorder. Chaos 33, 013114 (2023).

https://doi.org/10.1063/5.0132107

[7] Cong Liu, Xiyun Zhang, Xiaoming Liang. Resonance induced by mixed couplings in a three-node motif. Nonlinear Dynamics Volume 102, pages 635–642, (2020).

https://doi.org/10.1007/s11071-020-05893-z

[8] Cong Liu, Xin-Ze Song, Zhi-Xi Wu, Guo-Yong Yuan. Unified signal response for stochastic resonance in bistable systems. Chaos, Solitons & Fractals. Volume 199, Part 3, October 2025, 116875.

https://doi.org/10.1016/j.chaos.2025.116875



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