周志昂
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职称:教授
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学历学位:研究生/博士
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研究领域:多目标优化;向量优化;随机优化;流形上的优化;模糊优化;群上的优化
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E-mail:zhi_ang@163.com
教育背景
2008.03-2011.06,上海大学理学院运筹学与控制论专业学习,获理学博士学位;
2000.09-2002.12, 重庆大学数理学学院计算数学专业学习,获理学硕士学位;
1993.09-199.07, 重庆师范大学数学与计算机科学系数学教育专业大学本学习,获理学学士学位。
工作经历
1997.07—2003.07,内江师范学院;
2003.07-2025.11,重庆理工大学;
2025.11-今,云南财经大学。
主讲课程
凸分析,非线性规划,多目标优化,常微分方程,实变函数,复变函数与积分变换,泛函分析,数值分析,高等数学,概率论与数理统计,线性代数等。
课题项目
[1]重庆英才.创新创业领军人才项目,2022.12-2025.11,30万,主持;
[2]带变动序结构的集值优化理论和算法研究,国家自然科学基金面上项目,2022.01-2025.12,51万,主持;
[3]集值均衡问题近似解的最优性与连续性研究,重庆市教委科技项目,2020.10-2023.09,10万元,主持;
[4]非凸集值优化及其应用研究,重庆市自然科学基金,2017.07-2020.10,20万元,主持;
[5]集值优化问题解的有效性研究,重庆市自然科学基金,2015.07-2018.06,5万元,主持;
[6] 线性空间中集值优化的近似真有效解研究,重庆市教委科技项目,2013.01-2014.12,2万元,主持;
[7] 集值映射的广义凸性与集值最优化,重庆市自然科学基金,2011.08-2014.08,5万元,主持;
[8] 集值优化问题的最优性条件及其应用,重庆市教委科技项目,2011.01-2012.12,2万元,主持。
代表论著
[1]周志昂, 黄飞, Qamrul Hasan Ansari: Pascoletti-Serafini scalarizations for approximate quasi efficient solutions for multiobjective optimization problems. Journal of Optimization Theory and Applications, 2025, 207: 61(SCI)
[2]周志昂, 冯标, Elisabeth K?bis: New type of Benson properly efficient solutions in set-valued optimization: scalarization results and optimality conditions. Optimization, Published online, 13 Jun 2025(SCI)
[3]周志昂, 冯科豪, Qamrul Hasan Ansari: Well-posedness of set optimization problems with set order defined by Minkowski difference. Journal of Optimization Theory and Applications, 2025, 204: 31(SCI)
[4] 周志昂, 梁可慧, Qamrul Hasan Ansari: Optimality conditions for Benson proper efficiency of set-valued equilibrium problems. Mathematical Methods of Operations Research, 2025, 101:111–134(SCI)
[5] 周志昂, 魏文斌, 赵克全: Approximate weak efficiency of the set-valued optimization problem with variable ordering structures. Journal of Combinatorial Optimization, 2024, 48:27(SCI)
[6] 周志昂, 黄飞, Qamrul Hasan Ansari: Approximate Benson properly ef?cient solutions for set-valued equilibrium problems. Positivity, 2024, 28:38(SCI)
[7] 周志昂, 黄敏, Elisabeth K?bis: Globally proper efficiency of set optimization problems based on the certainly set less order relation. Applicable Analysis, 2024, 103: 184-197(SCI)
[8] 周志昂, 陈望, 余国林: 基于改进集的统一含参广义集值均衡问题解映射的下半连续性.中国科学:数学, 2023, 53: 1025-1038
[9] 周志昂, 黄敏: Scalarization and optimality conditions of?E-globally proper efficient solution for set-valued equilibrium problems. Asia-Pacific Journal of Operational Research, 2023, 40(2), 2250009(SCI)
[10] 周志昂, 魏文斌, 赵克全, 刘彩平: Scalarization of Benson nondominated solutions of set-valued optimiztion problems with variable ordering structures in linear spaces. Journal of Nonlinear and Convex Analysis, 2023, 24: 435-446(SCI)
[11] 周志昂, 黄敏, 赵克全: Lagrange multiplier rule and scalarization of set optimization problem in linear spaces. Journal of Nonlinear and Convex Analysis, 2023, 24: 151-162(SCI)
[12] 周志昂, 杨爽: 集值映射的(C,ε)-超次微分和集值优化问题的最优性条件.数学学报, 2022, 65: 859-876
[13] 周志昂, 刘爽, 集值优化问题的E-强有效解. 应用数学学报, 2020,43: 882-896
[14] Zhiang Zhou, Xinmin Yang, Wang Chen: ε-Strong efficiency of a set and its applications in ordered linear spaces. Pacific Journal of Optimization, 2020, 16: 567-580(SCI)
[15]周志昂, 陈望,杨新民: Scalarizations and optimality of constrained set-valued optimization using improvement sets and image space analysis. Journal of Optimization Theory and Applications, 2019, 183: 944-962(SCI)
[16]周志昂, 陈望: Optimality conditions and duality of the set-valued fractional programming problem. Pacific Journal of Optimization, 2019, 15: 639-651(SCI)
[17] 周志昂, 杨新民, 仇秋生: Optimality conditions of set-valued optimization problem with generalized cone convex set-valued maps characterized by contingent epiderivative. Acta Mathematicae Applicatae Sinica, 2018, 34: 11-18(SCI)
[18] 周志昂, 杨新民, 万轩: The semi-E cone convex set-valued map and its applications. Optimization Letters, 2018, 12: 1329-1337(SCI)
[19] 周志昂, 杨新民: Scalarization of ε-super efficient solutions of set-valued optimization problems in real ordered linear spaces. Journal of Optimization Theory and Applications, 2014, 162: 680-693 (SCI)
[20]周志昂, 杨新民, 彭建文: Optimality conditions of set-valued optimization problem involving relative algebraic interior in ordered linear spaces. Optimization, 2014, 63: 433-446(SCI)
[21] 周志昂, 杨新民, 彭建文: ε-Henigproper efficiency of set-valued optimization problems in real ordered linear spaces. Optimization Letters, 2014, 8: 1813-1827(SCI)
[22] 周志昂, 杨新民, 彭建文: ε-Optimality conditions of vector optimization problems with set-valued maps based on the algebraic interior in real linear spaces. Optimization Letters, 2014, 8: 1047-1061(SCI)
[23] 周志昂, 彭建文: Scalarization of set-valued optimization problems with generalized cone subconvexlikeness in real ordered linear spaces. Journal of Optimization Theory and Applications, 2012, 154: 830-841(SCI)
[24] 周志昂, 杨新民, 彭建文: : ε-strictsubdifferentials of set-valued maps and optimality conditions. Nonlinear Analysis:Theory, Methods & Applications, 2012, 75: 3761-3775(SCI)
[25] 周志昂, 杨新民: Optimality conditions of generalized subconvexlike set-valued optimization problems based on the quasi-relative interior. Journal of Optimization Theory and Applications, 2011, 150: 327-340 (SCI)
获奖
重庆市科学技术奖-自然科学二等奖,向量优化及平衡问题的理论及算法研究(排名第2,共3人),2021.11
学术兼职
中国运筹学会数学规划分会第九届理事会理事(2023-2027)