The Jessen inequality of semi-E-preinvex functions and its applications

Zufeng Fu, Haiying Wang, Xiao Jia
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Abstract

The Jensen inequality for the semi-E-preinvex functions is obtained by introducing the η-E-convex linear combination suitable for E-invex sets and semi-E-preinvex functions, and an upper bound of the error of the semi-E-preinvex functions’ Jensen inequality generated by two points is obtained.
半e -预倒凸函数的Jessen不等式及其应用
通过引入适用于e -凸集和半e -预凸函数的η- e -凸线性组合,得到了半e -预凸函数的Jensen不等式,并得到了由两点生成的半e -预凸函数Jensen不等式误差的上界。
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