周倩楠，副教授，中共党员，1992年出生，河南新乡人. 2019年毕业于荷兰Twente大学，获理学博士学位.2020年毕业于西北工业大学，获理学博士学位（双博士学位）. 主要研究方向：图论及其应用，主要研究内容为谱半径条件下图的Hamilton性质。
Email:qnzhoumath@163.com.
一. 工作经历
2024.07-至今 江苏师范大学 数学与统计学院 副教授
2020.05-2024.07 江苏师范大学 数学与统计学院 讲师
二．已授课程
高等数学II
三. 获奖和荣誉
7. 江苏省普通高等学校第十八届高等数学竞赛优秀指导教师.
6. 2021年度江苏师范大学优秀工会积极分子；
5. 2021年第二届江苏师范大学立德树人优秀研究生导师团队；
4. 2021年校先进工作者；
3. 2021年江苏省“双创博士”；
2. 2021年江苏师范大学数学与统计学院青年教师授课竞赛三等奖；
1. 2018年博士生国家奖学金；
四.主持项目
3.国家自然科学青年基金项目.
2.江苏省高校自然科学研究面上项目；
1.江苏师范大学科研启动金；
五.发表学术论文
23.Du,Kexin, Lu, Yong, Zhou, Qiannan,The gap between the rank of a complex unit gain graph and its underlying graph. Discrete Appl. Math. 357 (2024), 399-412.
22.Zhou, Qiannan; Broersma,Hajo; Wang, Ligong; Lu, Yong, A note on minimum degree, bipartite holes, and hamiltonian properties. Discuss. Math. Graph Theory. 44 (2024), 717-726.
21.Zhou, Qiannan; Lu, Yong, Relation between the row left rank of a quaternion unit gain graph and the rank of its underlying graph. Electron J Linear Algebra. 39 (2023), 181-198.
20.Lu, Yong; Zhou, Qiannan,On hyper-Zagreb index conditions for hamiltonicity of graphs. Czech. Math. J. 72 (2022), 653-662.
19.Zhou, Qiannan; Broersma,Hajo; Wang, Ligong; Lu, Yong, Sufficient Spectral Radius Conditions for Hamilton Connectivity of k-Connected Graphs. Graphs Combin. 37 (2021), 2467–2485.
18.Zhou, Qiannan; Broersma, Hajo; Wang, Ligong; Lu, Yong On sufficient spectral radius conditions for hamiltonicity. Discrete Appl. Math. 296 (2021), 26–38.
17.Lu, Yong; Zhou, Qiannan On sufficient topological indices conditions for properties of graphs. J. Comb. Optim. 41 (2021), no. 2, 487–503.
16.Zhou, Qiannan; Wang, Ligong; Lu, Yong Some sufficient conditions for some graph properties. Ars Combin. 153 (2020), 161–175.
15.Zhou, Qiannan; Broersma, Hajo; Wang, Ligong; Lu, Yong On sufficient spectral radius conditions for hamiltonicity of
14.Zhou, Qiannan; Wang, Ligong; Lu, Yong Sufficient conditions for Hamilton-connected graphs in terms of (signless Laplacian) spectral radius. Linear Algebra Appl. 594 (2020), 205–225.
13.Zhou, Qiannan; Wang, Ligong; Lu, Yong Signless Laplacian spectral conditions for Hamilton-connected graphs with large minimum degree. Linear Algebra Appl. 592 (2020), 48–64.
12.Zhou, Qiannan; Wang, Ligong; Lu, Yong Wiener-type invariants and Hamiltonian properties of graphs. Filomat. 33 (2019), no. 13, 4045–4058.
11.Lu, Yong; Wang, Ligong; Zhou, Qiannan The rank of a complex unit gain graph in terms of the rank of its underlying graph. J. Comb. Optim. 38 (2019), no. 2, 570–588.
10.Lu, Yong; Wang, Ligong; Zhou, Qiannan Skew-rank of an oriented graph in terms of the rank and dimension of cycle space of its underlying graph. Filomat. 32 (2018), no. 4, 1303–1312.
9.Zhou, Qiannan; Wang, Ligong; Lu, Yong Wiener index and Harary index on Hamilton-connected graphs with large minimum degree. Discrete Appl. Math. 247 (2018), 180–185.
8.Zhou, Qiannan; Wang, Ligong; Lu, Yong Some sufficient conditions on Hamiltonian and traceable graphs. Adv. Math. (China) 47 (2018), no. 1, 31–40.
7.Zhou, Qiannan; Wang, Ligong; Lu, Yong Wiener-type invariants on graph properties. Filomat. 32 (2018), no. 2, 489–502.
6.Zhou, Qiannan; Wang, Ligong; Lu, Yong Some sufficient conditions on
5.Lu, Yong; Wang, Ligong; Zhou, Qiannan The rank of a signed graph in terms of the rank of its underlying graph. Linear Algebra Appl. 538 (2018), 166–186.
4.Zhou, Qiannan; Wang, Ligong Distance signless Laplacian spectral radius and Hamiltonian properties of graphs. Linear Multilinear Algebra 65 (2017), no. 11, 2316–2323.
3.Lu, Yong; Wang, Ligong; Zhou, Qiannan Hermitian-Randić matrix and Hermitian-Randić energy of mixed graphs. J. Inequal. Appl. 2017, Paper No. 54, 14 pp.
2.Zhou, Qiannan; Wang, Ligong Some sufficient spectral conditions on Hamilton-connected and traceable graphs. Linear Multilinear Algebra 65 (2017), no. 2, 224–234.
1.Lu, Yong; Wang, Ligong; Zhou, Qiannan Bicyclic oriented graphs with skew-rank 6. Appl. Math. Comput. 270 (2015), 899–908.
六.社会兼职
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