一、基本情况
姓名：孙志敏
学位：博士
职称：副教授
研究方向：序列设计、密码学、编码学
联系方式：zmsun@hubu.edu.cn
二、教育背景
2003.9-2006.6 |
中国科学院数学与系统科学研究院 |
应用数学 |
博士 |
2000.9-2003.7 |
华中师范大学 |
基础数学 |
硕士 |
1996.9-2000.7 |
三峡大学 |
基础数学 |
学士 |
三、工作经历
2013.10至今 |
澳门永利yl6776 |
副教授 |
2017.5-2018.5 |
奥地利科学院 |
Johann Radon计算与应用数学研究所（访问学者） |
2010.5-2013.9 |
澳门永利yl6776 |
数学与计算机科学学院 |
副教授 |
2006.7-2010.4 |
澳门永利yl6776 |
数学与计算机科学学院 |
讲师 |
四、主持项目
湖北省科技厅,面上项目, 流密码的密钥流不可预测性和稳定性研究,2019.09–2021.09
五、论文情况
(1) Zhimin Sun, Xiangyong Zeng, Chunlei Li, Tor Helleseth, Investigations on periodic sequences with maximum nonlinear complexity. IEEE Transactions on Information Theory,63(10)(2017):6188-6198.
(2) Jiarong Peng, Xiangyong Zeng, Zhimin Sun, Finite length sequences with large nonlinear complexity. Advance in Mathematics of Communications,12(1)(2018):215-230.
(3) Zhimin Sun, Arne Winterhof, On the maximum order complexity of the Thue-Morse and Rudin-Shapiro sequence. Uniform Distribution Theory,14(2)(2019):33-42.
(4) Zhimin Sun, Arne Winterhof, On the maximum order complexity of subsequences of the Thue-Morse and Rudin Shapiro sequence along squares. International Journal of Computer Mathematics: Computer Systems Theory, 4(1)(2019):30-36.
(5) Zhimin Sun, Xiangyong Zeng, Da Lin, On the Nth maximum order complexity and the expansion complexity of Rudin-Shapiro-like sequence. Cryptography and Communications,12(2020):415-426.
(6) Zhimin Sun, Xiangyong Zeng, Chunlei Li, Yi Zhang, Lin Yi, The expansion complexity of ultimately periodic sequences over finite fields. IEEE Transactions on Information Theory,67(11)(2021):7550-7560.
(7) Lin Yi, Xiangyong Zeng, Zhimin Sun, On finite length nonbinary sequences with large nonlinear complexity over the residue ring 𝑍𝑚. Advances in Mathematics of Communications,15(4)(2021):701-720.
(8) Lin Yi, Xiangyong Zeng, Zhimin Sun, On the linear complexity and autocorrelation of generalized cyclotomic binary sequences with period 4𝑝𝑛. Advances in Mathematics of Communications, 2021.
