区间调和h-凸函数的整合分数阶Hermite-Hadamard型不等式  

Conformable Fractional Integrals Hermite-Hadamard Type Inequalities for Interval-valued Harmonic h-convex Functions

作　　者：徐晨晨 叶国菊[1] 刘尉[1] 赵大方 查新辰 XU Chenchen;YE Guoju;LIU Wei;ZHAO Dafang;CHA Xinchen(College of Science,Hohai University,Jiangsu Nanjing 210098,China;School of Mathematic and Statistics,Hubei Normal University,Hubei Huangshi 435002,China;College of Architetural Engineering,Zhejiang Guangsha Vocational and Technical University of Construction,Zhejiang Dongyang 322100,China)

机构地区：[1]河海大学理学院,江苏南京210098 [2]湖北师范大学数学与统计学院,湖北黄石435002 [3]浙江广厦建设职业技术大学建筑工程学院,浙江东阳322100

出　　处：《河北师范大学学报（自然科学版）》2023年第4期337-347,共11页Journal of Hebei Normal University：Natural Science

基　　金：国家冰川冻土沙漠科学数据中心项目(2021kf03);湖北省教育厅重点项目(D20192501)。

摘　　要：利用区间整合分数阶积分以及调和h-凸函数理论,得到了区间调和h-凸函数整合分数阶积分的Hermite-Hadamard型不等式,推广了前人的研究结果.In this paper,the Hermite-Hadamard type inequalities for the conformable fractional integrals of interval harmonic h-convex functions are obtained by using the theory of interval conformable fractional integrals and harmonic h-convex functions,which extends the previous research results.

关 键 词：调和h-凸函数 整合分数阶积分 区间值函数 Hermite-Hadamard型不等式 

分 类 号：O178[理学—数学]