| [1] |
ZHANG Yameng, YU Guolin.
Optimality Conditions and Saddle Point Theorems of Approximate Quasi Weak Efficient Solutions for Robust Multiobjective Programming
[J]. Journal of Jilin University Science Edition, 2021, 59(2): 250-256.
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| [2] |
WANG Cailing, GAO Huiyan.
Optimality Conditions of Multiobjective ProgrammingProblems Based on Weakly Convex
[J]. Journal of Jilin University Science Edition, 2019, 57(5): 1060-1064.
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| [3] |
WANG Xiuyu, XU Weihua, JIANG Xingwu, DAI Jiaxuan.
Homotopy Method for Multiobjective Programming Problems
[J]. Journal of Jilin University Science Edition, 2014, 52(06): 1176-1180.
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| [4] |
YAN Chunlei.
Nonsmooth Multiobjective Programming underGeneralized V-r-Type-Ⅰ Invexity
[J]. Journal of Jilin University Science Edition, 2014, 52(04): 687-692.
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| [5] |
HE Li, TAN Jiawei, CHEN Jia, LIU Qinghuai.
Aggregate Homotopy InteriorPoint Method forMultiobjective Programming Problem withEquality and Inequality Constraints
[J]. Journal of Jilin University Science Edition, 2014, 52(02): 212-218.
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| [6] |
LUO Bin, WANG Lianming, ZHANG Mou.
Image Space Analysis for Vector OptimizationProblem with Constraints
[J]. Journal of Jilin University Science Edition, 2013, 51(06): 1068-1072.
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| [7] |
ZHAO Xue, YANG Yueting, ZHANG Shugong.
Homopoty Interior Point Method for Solving Multiobjective Programming Problem
[J]. Journal of Jilin University Science Edition, 2013, 51(04): 551-554.
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| [8] |
WANG Cai-Ling, GAO Hui-Yan.
Optimality Conditions of Vector Optimization ProblermsBased on the Weakly Convex
[J]. J4, 2013, 51(02): 247-249.
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| [9] |
ZHAO Xue, ZHANG Chun-yang, ZHANG Shu-gong.
Homopoty Method for Solving Multiobjective Programming Problem under Weak Quasi-normal Cone Condition
[J]. J4, 2012, 50(4): 663-666.
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| [10] |
JIAO Ge-Hua, LIU San-Yang.
Nondifferentiable Multiobjective Programming Problemunder Generalized dⅠ-ⅤTypeⅠ Univexity
[J]. J4, 2012, 50(03): 391-.
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| [11] |
WANG Cailing, LU Xiu shuang.
Optimality Condition of a Class of Generalized Invex Functions
[J]. J4, 2012, 50(01): 6-10.
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| [12] |
WANG Cai-Ling.
SaddlePoint Theory of Nonsmooth Invex Multiobjective Programming
[J]. J4, 2011, 49(04): 693-695.
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| [13] |
CONG Wei-Jie, LIU Gong-Wei.
Linearly Convergent Algorithm for Solvingthe Minimum Volume AxisAligned Ellipsoid Problem
[J]. J4, 2011, 49(02): 173-178.
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| [14] |
ZHANG Jie, WEI Cai-Xia.
Relations of Solutions among Subproblems on Large ScaleMultiobjective Programming with Trapezoidal Structure
[J]. J4, 2010, 48(02): 237-240.
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| [15] |
WANG Cai-Ling, FENG Zi-Xian, LI Zhong-Fan.
Optimality Conditions for Multiobjective Programming withB-Vex Functions
[J]. J4, 2009, 47(4): 742-744.
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