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王刚,复旦大学博士学位,副教授。

   主要从事多目标优化和张量特征值方面的研究。在国际核心期刊《JOTA》《NLAA》《JIMO》等发表论文30余篇,ESI高被引论文2篇。主持国家自然科学基金1项、省部级项目4项。曾到澳大利亚Curtin大学香港理工大学进行学术交流和访问。

联系方式:山东省日照市, 曲阜师范大学管理学院, 276800

电子邮件: wgglj1977@163.com

教育情况:

1996.92000.7,曲阜师范大学数学系,数学教育,获学士学位

2000.92003.7,曲阜师范大学运筹学研究所,运筹学,获硕士学位

2006.92009.7,复旦大学管理学院,运筹学,获博士学位

工作经历:

2003.7—2005.12, 曲阜师范大学,助教

2006.1—2012.12, 曲阜师范大学,讲师

2013.1—至今, 曲阜师范大学,副教授

研究方向: 向量优化,张量分析

学术交流:

2010.1—2010.6,香港理工大学数学系,访问学者。

2013.11-2014.11,澳大利亚Curtin大学数学与统计系,访问学者。

2015.7—2015.9,香港理工大学数学系,访问学者。

2016.7—2016.9,香港理工大学数学系,访问学者。

项目基金:

2012.12012.12向量平衡问题的适定性研究, 国家自然科学基金, 3万,(主持).

2012.72015.12适定性理论在电力市场均衡中的应用, 山东省博士基金, 3万,(主持).

2012.12015.10广义半无限规划的适定性研究, 教育部博士点基金, 4万(主持).

2016.112019.6向量集值优化问题的适定性, 山东省自然科学基金, 12万(主持).

学术论著:

1. L. Sun, G.Wang*, L. Liu, Further study on Z-eigenvalue localization set and positive deniteness of fourth-order tensors, Bulletin of the Malaysian Mathematical Sciences Society, 2020, https://doi.org/10.1007/s40840-020-00939-2.
2. G. Wang*, L. Sun, Y. Wang, Sharp Z-eigenvalue inclusion set-based method for testing the positive definiteness of multivariate homogeneous forms, Filomat, 2020, accepted.
3.G. Wang*, Y. Wang, Y. Zhang: Brualdi-type inequalities on the minimum eigenvalue for the Fan product of M-tensors, Journal of Industrial and Management Optimization, https://doi.org.10.3934/jimo.2019069, 2020.
4. G. Wang*, Y. Wang, Y. Zhang: Brualdi-type inequalities for the Fan product of M-tensors, Pacific journal of Optimization, 2020,16(2):329-341(SCI) .
5. G. Wang, Y. Zhang, Y. Wang*, Brauer-type bounds for the Hadamard product of nonnegative tensors, Frontiers of Mathematics in China, 2020, 15(3): 555-570 (SCI) .
6.G. Wang*, Y. Zhang: Z-Eigenvalue exclusion theorems for tensors, Journal of Industrial and Management Optimization, 2020, 16(4):1987-1998(SCI) .
7.G. Wang*, Y. Wang, Y. Wang: Some Ostrowski-type bound estimations of spectral radius for weakly irreducible nonnegative tensors, Linear and Multilinear Algebra, https://doi.org/10.1080/03081087.2018.1561823 , 2020 (SCI) .
8. G. Wang*, L. Sun, L. Liu: M-eigenvalues-based sufficient conditions for the positive definiteness of fourth-order partially symmetric tensors,Complexity,2020,  2474278 (SCI) .
9. Z. Cao, L. Gao, G. Wang: Stability conditions of switched nonlinear systems with unstable subsystems and destabilizing switching behaviors. Appl. Math. Comput. 363, 124558, 2019 (SCI) .
10. L. Gao, Z. Cao, G. Wang: Almost sure stability of discrete-time nonlinear Markovian jump delayed systems with impulsive signals. Nonlinear Anal. Hybrid Syst. 2019,34, 248–263(SCI) .
11. G. Wang*, Y. Wang, Y. Zhang: Brauer-type upper bounds for Z-Spectral radius of weakly symmetric nonnegative tensors, Journal of Mathematical Inequalities, 2019, 13(4):1105-1116 (SCI).
12. Y. Zhang, Y. Zhang, G. Wang*: Exclusion sets in the S-type eigenvalue localization sets for tensors, Open Mathematics, 2019,17:1136-1146 (SCI).
13. G. Wang*, Y. Wang, L. Liu: Bound estimations on the eigenvalues for Fan product of M-tensors, Taiwanese Journal of Mathematics, 2019,23(3), 751-766 (SCI).
14. G. Wang*, L. Sun, An efficient algorithm for finding the maximal eigenvalue of zero symmetric nonnegative matrices, Mathematical Problems in Engineering, 2018, Article ID 6438106 (SCI).
15.G. Wang*, Y. Wang, Y. Zhang, Some inequalities for the Fan product of M-tensors, Journal of Inequalities and Applications, 2018(2018)257 (SCI).
16. G.  Zhou*,G. Wang,L. Qi, M. Alqahtani: A fast algorithm for the spectral radii of weakly reducible nonnegative tensors, Numerical Linear Algebra with Applications, 2018, 25(2):e2134 (SCI).
17. G. Wang*, G. Zhou, L. Caccetta: Sharp Brauer-type eigenvalue inclusion  theorems for tensors, Pacific journal of Optimization, 2018,14 (2),  227-244 (SCI).
18. Ya.Wang, G. Wang*: Two S-type Z-eigenvalue inclusion sets for tensors, Journal of Inequalities and Applications, (2017),2017,152.
19. G. Wang*, L.J. Gao: On the characterization of the solution set for vector equilibrium problem, Journal of Nonlinear Sciences and Applications,2017,10(11): 5881–5895.
20. G. Wang, G.L. Zhou*, L. Caccetta: Z-eigencvalue inclusion theorems for tensors, Discrete and Continuous Dynamical Systems - Series B, 2017, 22(1):187-198 (SCI).
21. G. Wang*:Existence-stability theorems for strong vector set-valued equilibrium problems in reflexive Banach spaces,Journal of Inequalities and Applications,
2015, 239:1-14.(SCI)
22. G. Wang, X.Q. Yang*, T.C.E. Cheng: Generalized Levitin-Polyak well-posedness for generalized semi-infinite programs, Numerical Functional Analysis and Optimization,2013, 34(6) : 695-711.(SCI)
23. G. Wang, X.X. Huang*: Levitin–Polyak well-posedness for optimization problems with generalized equilibrium constraints, Journal of Optimization Theory and Applications, 2012, 153: 27-41. (SCI)
24. G. Wang*, H.T. Che, H.B. Chen: Feasibility-solvability theorems for generalized
vector equilibrium problem in reflexive Banach spaces, Fixed Point Theory and Applications,2012, 38:1-13 (SCI)
25. G. Wang*, H.T. Che: Generalized strict feasibility and solvability for generalized vector equilibrium problem with set-valued map in reflexive Banach spaces, Journal of Inequalities and Applications,2012:1-11 (SCI)
26. G. Wang*: Well-posedness for vector optimization problems with generalized equilibrium constraints, Pacific journal of Optimization, 2012,8(3): 565-576.(SCI)
27. G. Wang*, X.X. Huang, J. Zhang: Levitin-Polyak well-posedness in generalized equilibrium problems with functional constraints, Pacific journal of Optimization, 2010, 6 : 441-453. (SCI)
28. G. Wang, X.X. Huang*, J. Zhang, G.Y. Chen: Levitin-Polyak well-Posedness of generalized vector equilibrium problems with functional constraints, Acta Mathematica Scientia, 2010, 30(5): 1399-1412.(SCI)
29. G. Wang*: Further study on the Levitan-Polyak well-posednessfor vector equilibrium problems,Applied Mathematical Sciences, 2010, 4 (5):1811-1817.
30. G. Wang*:  Coercivity conditions for generalized equilibrium problems, Journal of Systems and Information, 2010,8 (2): 109-114.
31.王刚*: 带关联的双层多目标决策研究, 应用数学与计算数学学报, 2007, 21(2):27-34.https://mathscinet.ams.org/mathscinet/search/mscdoc.html?code=93E15,(60J20)