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朱胜坤
2023-05-15 20:07
  • 朱胜坤
  • 朱胜坤 - 副教授  -西南财经大学-经济数学学院-个人资料

近期热点

资料介绍

个人简历


教育背景
2009.09-2014.06重庆大学数学与统计学院(计算数学专业,硕博连读),理学博士学位。
2005.09-2009.06重庆大学数学与统计学院(数学与应用数学专业),理学学士学位。
工作和研究经历
2017. 01-至今 西南财经大学,经济数学学院,副教授。
2014. 07-2016. 12 西南财经大学,经济数学学院,讲师。
2016. 12—2017. 11 University of Pisa, Department of Mathematics, Visiting Scholar.

研究领域


1. 最优化理论及其应用
2. 集值与变分分析
3. 像空间分析

近期论文


1.Zhu, S.K. 2018. Image space analysis to Lagrange-type duality for constrained vector optimization problems with applications. Journal of Optimization Theory and Applications, 177(3): 743–769. (SCI)
2.Zhu, S.K. 2016. Weak sharp efficiency in multiobjective optimization. Optimization Letters, 10: 1287-1301. (SCI)
3.Zhu, S.K., Li, S.J. 2016. New second-order contingent epiderivatives and set-valued optimization problems. Acta Mathematicae Applicatae Sinica, English Series, 32: 983-994. (SCI)
4. Zhu, S.K., Li, S.J., Teo, K.L. 2014. Second-order Karush-Kuhn-Tucker optimality conditions for set-valued optimization. Journal of Global Optimization, 58: 673-692. (SCI)
5. Zhu, S.K., Li, S.J. 2014. Unified duality theory for constrained extremum problems. Part I: Image space analysis. Journal of Optimization Theory and Applications, 161: 738-762. (SCI)
6. Zhu, S.K., Li, S.J. 2014. Unified duality theory for constrained extremum problems. Part II: Special duality schemes. Journal of Optimization Theory and Applications, 161: 763-782. (SCI)
7. Zhu, S.K., Li, S.J. 2013. Optimality conditions of strict minimality in optimization problems under inclusion constraints. Applied Mathematics and Computation, 219: 4816-4825. (SCI)
8. Zhu, S.K., Li, S.J., Xue, X.W. 2012. Strong Fermat rules for constrained set-valued optimization problems on Banach spaces. Set-Valued and Variational Analysis, 20: 637-666. (SCI)
9. Li, S.J., Zhu, S.K., Li, X.B. 2012. Second-order optimality conditions for strict efficiency of constrained set-valued optimization. Journal of Optimization Theory and Applications, 155: 534-557. (SCI)
10. Li, S.J., Zhu, S.K., Teo, K.L. 2012. New generalized second-order contingent epiderivatives and set-valued optimization problems. Journal of Optimization Theory and Applications, 152: 587-604.

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