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序线性空间中(y,O_Z;U_+)-广义次似凸集值映射的最优性条件
引用本文:杨瑞,朱建青,国起.序线性空间中(y,O_Z;U_+)-广义次似凸集值映射的最优性条件[J].苏州科技学院学报(自然科学版),2011,28(3):13-17.
作者姓名:杨瑞  朱建青  国起
作者单位:苏州科技学院数理学院,江苏苏州,215009
基金项目:江苏省高校自然科学基金资助项目
摘    要:讨论序线性空间中(y,OZ;U+)-广义次似凸集值映射的性质,且对此类映射证明了Farkas-Minkowski型择一性定理。并利用此定理,讨论了集值映射向量最优化问题的最优性条件。

关 键 词:(y  OZ  U+)-广义次似凸  择一性定理  集值映射  最优性条件  序线性空间

Optimality condition for(y,OZ;U+)-generalized subconvexlike set-valued mapping in ordered linear spaces
YANG Rui,ZHU Jianqing,GUO Qi.Optimality condition for(y,OZ;U+)-generalized subconvexlike set-valued mapping in ordered linear spaces[J].Journal of University of Science and Technology of Suzhou,2011,28(3):13-17.
Authors:YANG Rui  ZHU Jianqing  GUO Qi
Institution:YANG Rui,ZHU Jianqing,GUO Qi(School of Mathematics and Physics,SUST,Suzhou 215009,China)
Abstract:In this paper we have discussed(y,OZ;U+)-generalized subconvexlike set-valued mapping properties in the ordered linear spaces and of such mapping we have proved the Farkas-Minkowski-type alternative theorem.Then using this theorem,we have explored the optimality condition for vector optimization with set-valued mapping.
Keywords:(y  OZ  U+)-generalized subconvexlike  alternative theorem  set-valued mapping  optimality condition  ordered linear spaces
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