Some Integral Inequalities for Quasimonotone Functions in Weighted Variable Exponent Lebesgue Space with 0 < p(x) < 1

Abdelkader Senouci; Abdelkader Zanou

Some Integral Inequalities for Quasimonotone Functions in Weighted Variable Exponent Lebesgue Space with 0 < p(x) < 1

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Authors

Abdelkader Senouci
Abdelkader Zanou

Keywords:

inequalities, quasimonotone function, Hardy operators, variable exponent

Abstract

The aim of this paper is to obtain some weighted Hardy’s inequalities for quasi-monotone functions in weighted variable exponent Lebesgue space with 0 < p(x) < 1.

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Published

2024-06-02

How to Cite

Senouci, A., & Zanou, A. (2024). Some Integral Inequalities for Quasimonotone Functions in Weighted Variable Exponent Lebesgue Space with 0 < p(x) < 1. Eurasian Mathematical Journal, 11(4). Retrieved from https://emj.enu.kz/index.php/main/article/view/196