利用线性标量化函数和实值的极大极小定理,在自然拟凸和真拟凸假设下,证明了几类向量值函数极大极小不等式.并给出了一个例子说明定理结论是是相关文献结果的推广.
By using a linear scalarization function and minimax equalities in scalar case, some types of minimax inequalities for vector-valued functions were established under natural quasi cone convex and properly quasi cone convex assumptions. An example was given to illustrate that the result is a generalization of the corresponding one in reference.