超有效意义下集值函数松弛鞍点最优性条件

The loose saddle point optimality conditions of set-valued functions with super efficiency

在超有意义下建立了广义锥次凸集值函数松弛鞍点无存在的非导数型 Kuhn-Tucker条件 ,并证明了这一条件的充分性 .

The Kuhn-Tucker condition without derivative for the existence of a loose saddle point element of a generalized cone-subconvexlike set-valued function with super efficiency is established,and its sufficience is proved.