基于二阶组合切导数的ε-严有效元最优性条件  

Optimality Condition of ε-Strictly Efficient Element Based on Second-order Composed Contingent Derivative

作　　者：余丽[1] 周红霞 YU Li ZHOU Hong- xia(Institute of Mathematics and Computer Science, Yichun University, Yichun 336000,China Chendeng Vocational Technical School, Foshan 528315, China)

机构地区：[1]宜春学院数学与计算机科学学院,江西宜春336000 [2]陈登职业技术学校,广东佛山528315

出　　处：《宜春学院学报》2016年第9期30-32,共3页Journal of Yichun University

基　　金：江西省教育厅科技项目(批准号:GJJ 13696)

摘　　要：在实赋范空间中,利用Zhu等引进的集值映射二阶组合切导数的性质,建立集值优化问题在ε-严有效意义下的二阶必要最优性条件。In real normed space, with the help of second- order composed contingent derivative introduced by Zhu, a second- order necessary optimality condition is established in the sense of ε- strictly efficiency for set-valued optimization.

关 键 词：二阶组合切导数 ε-严有效性 必要条件 

分 类 号：O221[理学—运筹学与控制论]