基于复巴纳赫空间中具有(3k)变量的詹森型(((γ_{1},γ_{2}))函数方程的詹森函数不等式的展开

Ly Van An
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引用次数: 0

摘要

在本文中,我们依靠复巴纳赫空间上具有 \(3k\) 变量的一般詹森 \((\gamma_{1},\gamma_{2})\函数方程,致力于扩展詹森 \((\gamma_{1},\gamma_{2})\函数不等式。这就是本文的主要结果。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Expansion of the Jensen \((\Gamma_{1},\Gamma_{2})-\)functional inequatities based on Jensen type \((\eta,\lambda)\)-functional equation with \(3k\)-Variables in complex Banach space
In this paper, we work on expanding the Jensen \((\Gamma_{1},\Gamma_{2})\)-function inequalities by relying on the general Jensen \((\eta,\lambda)\)-functional equation with \(3k\)-variables on the complex Banach space. That is the main result of this.
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