马纪成 - 重庆文理学院 - 数学与大数据学院

个人简介

教育经历 2003-2007 山东农业大学，本科 2007-2009 华南理工大学，硕士研究生 2009-2012 新西兰奥克兰大学，博士工作经历 2013.03-2014.04 斯洛文尼亚Primorska大学，博士后 2013.09-2015.05 重庆文理学院，讲师 2015.05- 至今重庆文理学院，副教授 2015.07-2018.06 重庆文理学院，三级教授

研究领域

群与图、计算代数、复杂网络

近期论文

查看导师最新文章（温馨提示：请注意重名现象，建议点开原文通过作者单位确认）

(With M. Conder) Arc-transitive abelian regular covers of cubic graphs, Journal of Algebra 387 (2013), 215-242. (With M. Conder) Arc-transitive abelian regular covers of the Heawood graph, Journal of Algebra 387 (2013), 243-267. Arc-transitive dihedral regular covers of cubic graphs, The Electronic J. Combin. 21(3) (2014), #P3.5. Arc-transitive abelian Cayley graphs of certain valencies, Southeast Asian Bull. Math. (2014) 38: 847-855. (With M. Conder) Regular maps with simple underlying graphs, J. Combin. Theory Ser. B 110 (2015) 1-18. Abelian regular covers of the octahedron map, Sci Sin Math, 45(12) (2015), 2025-2042. On 3-arc-transitive covers of the dodecahedron graph, Filomat, 30 (13) (2016), 3493-3499. Arc-transitive abelian regular covering graphs, Int. J. of Algebra and Comput., 26(7) (2016), 1369-1393. (With J.J. Li and B. Ling) On tetravalent s-regular Cayley graphs, J. Algebra Appl. 10 (16) (2017), 17 pages. The automorphism groups of arc-transitive abelian p-covers of K5. Graphs and Combinatorics, 33 (5) (2017), 1211-1218. (With W. Jin) Finite 2-geodesic-transitive Cayley graphs of dihedral groups, Ars Combin. 137 (2018), 403-417. (With J. J. Li) On pentavalent arc-transitive graphs, Algebra Colluquium, 25 (2) (2018), 189-202. On quotientable arc-transitive graphs, Utilitas Mathematica, 111 (2019), 127-138. A note on automorphism groups of symmetric cubic graphs, J. Algebra Appl., 23 Oct. 2020, in press since 09/2020. (with X. Chang and D-W. Yang) Symmetric property and reliability of locally twisted cubes, Discrete Applied Math., 288 (2021), 257-269. (with J. J. Li) On prime-valent symmetric Cayley graphs of finite simple groups, The Electronic J. Combin., 28(1) (2021), #P1.42 Orientably-regular maps of Euler characteristic -2p^2, accepted by European J. Combin. since 04/2021. On orientably-regular non-abelian covering maps of the Platonic maps, submitted (since Feb./2020).