一类非光滑多目标广义分式规划的Kuhn-Tucker型充分条件  

On the Kuhn-Tucker sufficient conditions for a class of nonsmooth generalized Fractional multiobjective programming

作　　者：罗和治[1] 

机构地区：[1]浙江工业大学理学院,浙江杭州310032

出　　处：《浙江工业大学学报》2003年第6期635-640,共6页Journal of Zhejiang University of Technology

基　　金：浙江省自然科学基金资助项目(602095);浙江工业大学科技发展基金资助项目资助。

摘　　要：对一类非光滑多目标广义分式规划,给出了在广义(F,ρ)-凸性下的弱有效解、有效解、真有效解的Kuhn-Tucker型最优性充分条件,这些结果较文献中的相关条件有更广泛的适用性。In this paper, under the assumptions of generalized (\%F,ρ\%)-convexity, we present the Kuhn-Tucker type sufficient optimality conditions for a class of nonsmooth generalized fractional multiobjective programming, in which the weak efficiency, efficiency, and proper efficiency are involved. Those conditions proposed are more applicable than those in the documents.

关 键 词：非光滑多目标广义分式规划 弱有效解 有效解 真有效解 

分 类 号：O221.6[理学—运筹学与控制论]