会议专题

The Connected of Generalized a-Major Optimal Solution Set for Multiobjective Decison-Making

The research on the topological structure of major efficient solution set and optimal solution set is an important research topic in the study of multiobjective optimization.In this paper, the concept and properties of generalized CC — major optimal solution of infinite-dimensional multiobjective decision-making problem are studied.Under the condition that objective mapping is cone Hα -quasiconvex and cone Hα -bounded, the connectedness theorems of generalized CC — major optimal solution set are obtained and proven for infinitedimensional multi-objective decision-making problems.

infinite-dimensional multiobjective decision-making eneralized α — major optimal solution set quasiconvex connectedness

Yang Wanquan Ren weihua

School of Mathematics and Information Science,Wenzhou University,WenZhou 325035,China

国际会议

2011 IEEE International Conference on Grey System and Intelligent Services Joint with the 15th WOSC International Congress on Cybernetics and System(2011 IEEE灰色系统与智能服务国际会议暨系统与控制世界组织第15届年会)

南京

英文

612-615

2011-09-15(万方平台首次上网日期,不代表论文的发表时间)