eprintid: 15946
rev_number: 2
eprint_status: archive
userid: 1
dir: disk0/00/01/59/46
datestamp: 2023-11-10 03:30:34
lastmod: 2023-11-10 03:30:34
status_changed: 2023-11-10 02:00:49
type: article
metadata_visibility: show
creators_name: Nwaeze, E.R.
creators_name: Khan, M.A.
creators_name: Ahmadian, A.
creators_name: Ahmad, M.N.
creators_name: Mahmood, A.K.
title: Fractional inequalities of the hermite�hadamard type for m-polynomial convex and harmonically convex functions
ispublished: pub
note: cited By 10
abstract: In this paper, it is our purpose to establish some new fractional inequalities of the Hermite�Hadamard type for the m-polynomial convex and harmonically convex functions. Our results involve the Caputo�Fabrizio and �-Riemann�Liouville fractional integral operators. They generalize, complement and extend existing results in the literature. By taking m � 2, we deduce loads of new and interesting inequalities. We expect that the thought laid out in this work will provoke advance examinations in this course. © 2021 the Author(s), licensee AIMS Press.
date: 2021
publisher: American Institute of Mathematical Sciences
official_url: https://www.scopus.com/inward/record.uri?eid=2-s2.0-85099274320&doi=10.3934%2fmath.2021115&partnerID=40&md5=81fd62806ab2a5a94db3fce726634496
id_number: 10.3934/math.2021115
full_text_status: none
publication: AIMS Mathematics
volume: 6
number: 2
pagerange: 1889-1904
refereed: TRUE
issn: 24736988
citation:   Nwaeze, E.R. and Khan, M.A. and Ahmadian, A. and Ahmad, M.N. and Mahmood, A.K.  (2021) Fractional inequalities of the hermite�hadamard type for m-polynomial convex and harmonically convex functions.  AIMS Mathematics, 6 (2).  pp. 1889-1904.  ISSN 24736988