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Approximately two-dimensional harmonic \((p_{1},h_{1})\) - \((p_{2},h_{2})\) -convex functions and related integral inequalities
[摘要] The aim of this study is to introduce the notion of two-dimensional approximately harmonic $(p_{1},h_{1})$ - $(p_{2},h_{2})$ -convex functions. We show that the new class covers many new and known extensions of harmonic convex functions. We formulate several new refinements of Hermite–Hadamard like inequalities involving two-dimensional approximately harmonic $(p_{1},h_{1})$ - $(p_{2},h_{2})$ -convex functions. We discuss in detail the special cases that can be deduced from the main results of the paper.
[发布日期]  [发布机构] 
[效力级别]  [学科分类] 电力
[关键词] Hermite–Hadamard inequality;Hölder inequality;Convexity [时效性] 
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