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基本信息Personal Information
副教授
性别 : 男
毕业院校 : 电子科技大学
学历 : 博士研究生毕业
学位 : 博士学位
在职信息 : 在岗
所在单位 : 数学科学学院
入职时间 : 2009年07月01日
扫描关注
- [1]崔淑玉.图的各类矩阵表示的谱半径的界.数学进展.2016 (第5期):711-720
- [2]Shu-Yu Cui.The spectra and the signless Laplacian spectra of graphs with pockets.Applied Mathematics and Computation.2017,Vol.315 :363-371
- [3]朱雪琴.局部剖分邻接冠图的谱.数学进展.2017,第46卷 (第5期):673-681
- [4]徐荣兴.K-L-Nim博弈.应用数学进展.2017,第6卷 (第3期):232-237
- [5]田贵贤.图的代数连通度的界(英文).数学进展.2012,第41卷 (第2期):217-224
- [6]Gui-Xian Tian.A note on upper bounds for the spectral radius of weighted graphs.Applied Mathematics and Computation.2014,Vol.243 :392-397
- [7]崔淑玉.有向图反能量的一个注记.数学学报.2013,第56卷 (第3期):401-408
- [8]郭晶晶.图的第四大无符号拉普拉斯特征值的一个下界.数学研究.2012 (第1期):9-15
- [9]Xue-Qin Zhu.Spectra of Corona Based on the Total Graph.Journal of Mathematical Study.2016,Vol.49 (No.1):72-81
- [10]Shu-Yu Cui.On the sum of powers of the signless Laplacian eigenvalues of graphs.Journal of combinatorial mathematics and combinatorial computing.2012
- [11]Gui-Xian Tian.On the Laplacian Spectra of Some Double Join Operations of Graphs.Bulletin of the Malaysian Mathematical Sciences Society
- [12]Shu-Yu Cui.The generalized distance matrix.Linear Algebra and its Applications.2019,Vol.563 :1-23
- [13]Gui-Xian Tian.Sharp upper bounds for the largest Laplacian eigenvalue of mixed graphs.Ars Combinatoria: An Australian-Canadian Journal of Combinatorics.2013,Vol.112
- [14]Gui-Xian Tian.On upper bounds for the energy of digraphs.Linear Algebra and its Applications.2013,Vol.438 (No.12):4742-4749
- [15]Shu-Yu Cui.A sharp upper bound on the signless Laplacian spectral radius of graphs.Linear Algebra and its Applications.2013,Vol.439 (No.8):2442–2447
- [16]Liu, Min-Hui.Some sharp bounds for the spectral radius and energy of digraphs.ARS COMBINATORIA.2016,Vol.127 :45-55
- [17]Gui-Xian Tian.The asymptotic behavior of (degree-)Kirchhoff indices of iterated total graphs of regular graphs.Discrete Applied Mathematics.2017,Vol.233 :224-230
- [18]Cui, Shu-Yu.The Kirchhoff index and Laplacian spectrum of coronae..Util. Math..2017,Vol.103 :41-50
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