必赢唯一官方网站导师基本信息表
姓 名 | 曹原 | 性别 | 男 | 出生年月 | 1987.5 | |
学历/学位 | 博士研究生/理学博士 | 职称/职务 | 副教授 | 电子邮箱 | yuancao@sdut.edu.cn | |
研究方向 | 编码与信息安全,机器学习与智能信息处理 | |||||
代表性 论著 | 1. Self-dual cyclic codes over Z_4 of length 4n, Applicable Algebra in Engineering, Communication and Computing, doi.org/10.1007/s00200-020-00424-0 (SCI 4排1) 2. On self-duality and hulls of cyclic codes over F_2^m[u]/<u^k> with oddly even length, Applicable Algebra in Engineering, Communication and Computing, 2021, 32, 459-493, (SCI 通讯作者3排2) 3. An explicit representation and enumeration for negacyclic codes of length 2^kn over Z_4+uZ_4, Advances in Mathematics of Communications, 2021, 15(2) , 291-309(SCI 5排1) 4. Explicit Representation and Enumeration of Repeated-Root (delta+alpha*u^2)-Constacyclic Codes Over F_<2^m>[u]/‹u^(2*lambda)›, IEEE Access, 8, 55550-55562 (SCI 5排1) 5. Type 2 constacyclic codes over F_2^m{u}/<u^3> of oddly even length, Discrete Mathematics, 2019, 342,(2), 412-426; (SCI 4排1) 6. A class of repeated-root constacyclic codes over F_p^m{u}/<u^e> of Type 2, Finite Fields and Their Applications, 2019, 55,238-267; (SCI 4排1) 7. Negacyclic codes over the local ring of oddly Z_4{v}/<v^2+2v> even length and their Gray images, Finite Fields and their Applications, 2018, 52, 67-93;(SCI 2排1) 8. Matrix-product structure of constacyclic codes over finite chain rings F_p^m{u}/<u^e>, Applicable Algebra in Engineering, Communication and Computing, 2018,29,455-478; (SCI 3排1 ) 9. Left dihedral codes over Galois rings GR(p^2,m), Discrete Mathematics, 2018, 341(6), 1816-1834;(SCI 4排1) 10. Complete classification of (delta+u^2*alpha)-constacyclic codes over F_2^m{u}/<u^4> of oddly even length, Discrete Mathematics, 2017, 340(12): 2840-2852 ;(SCI 3排1) | |||||
科研项目 | 1、 国家自然科学基金青年科学基金项目,11801324,有限域和有限环上满足对偶特性的优化线性码的构造及其应用,2019.01至2021.12,主持; 2、 国家自然科学基金面上项目,12071264,用代数方法研究Galois自对偶码的构造和表示问题,2021.01至2024.12,参与 3、 国家社科基金高校思政课研究专项,19VSZ072,大数据提升高校思政课课堂教学效果路径研究,2019.10至2022.10,参与 | |||||
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学术兼职 | 1、 中国密码学会会员2017-2021; 2、 中国工业与应用数学学会会员2018-至今 3、 中国自动化学会会员2021-2022. | |||||
其他 | 自2018年遴选为硕士研究生导师以来,共招收硕士研究生3名。 |