Certain integral inequalities associated with the strongly harmonic h-convex functions

Miguel Vivas-Cortez; Praveen Agarwal; Jorge E. Hernándezh; Shaher Momani

doi:10.18576/amis/170412

Certain integral inequalities associated with the strongly harmonic h-convex functions

Miguel Vivas-Cortez^*
, Praveen Agarwal
, Jorge E. Hernándezh
, Shaher Momani

^*Autor correspondiente de este trabajo

Producción científica: Revista › Artículo › revisión exhaustiva

Resumen

We study the concept of strongly harmonically h-convex functions and some examples and properties of them. Here, we develop few inequalities for this new class of functions, specifically these inequalities are: Hermite-Hadamard and Fejer. In addition, we establish some applications of our results to special media of non zero and non negative real numbers.

Idioma original	Inglés
Páginas (desde-hasta)	639-648
Número de páginas	10
Publicación	Applied Mathematics and Information Sciences
Volumen	17
N.º	4
DOI	https://doi.org/10.18576/amis/170412
Estado	Publicada - 2023

Nota bibliográfica

Publisher Copyright:
© 2023 NSP Natural Sciences Publishing Cor., All Rights Reserved

Financiación

Número del financiador
02011/12/2020 NHBM (R.P)/RDII/7867
104701-2-000

Acceder al documento

10.18576/amis/170412

Otros archivos y enlaces

Enlace a la publicación en Scopus

Citar esto

@article{594cf49dbd6c4896a992eff3133b28bc,

title = "Certain integral inequalities associated with the strongly harmonic h-convex functions",

abstract = "We study the concept of strongly harmonically h-convex functions and some examples and properties of them. Here, we develop few inequalities for this new class of functions, specifically these inequalities are: Hermite-Hadamard and Fejer. In addition, we establish some applications of our results to special media of non zero and non negative real numbers.",

keywords = "Fejer inequality, Hermite-Hadamard inequality, convex functions, h-convex functions",

author = "Miguel Vivas-Cortez and Praveen Agarwal and Hern{\'a}ndezh, \{Jorge E.\} and Shaher Momani",

year = "2023",

doi = "10.18576/amis/170412",

language = "English",

volume = "17",

pages = "639--648",

journal = "Applied Mathematics and Information Sciences",

issn = "1935-0090",

publisher = "Natural Sciences Publishing",

number = "4",

}

TY - JOUR

T1 - Certain integral inequalities associated with the strongly harmonic h-convex functions

AU - Vivas-Cortez, Miguel

AU - Agarwal, Praveen

AU - Hernándezh, Jorge E.

AU - Momani, Shaher

PY - 2023

Y1 - 2023

N2 - We study the concept of strongly harmonically h-convex functions and some examples and properties of them. Here, we develop few inequalities for this new class of functions, specifically these inequalities are: Hermite-Hadamard and Fejer. In addition, we establish some applications of our results to special media of non zero and non negative real numbers.

AB - We study the concept of strongly harmonically h-convex functions and some examples and properties of them. Here, we develop few inequalities for this new class of functions, specifically these inequalities are: Hermite-Hadamard and Fejer. In addition, we establish some applications of our results to special media of non zero and non negative real numbers.

KW - Fejer inequality

KW - Hermite-Hadamard inequality

KW - convex functions

KW - h-convex functions

UR - https://www.scopus.com/pages/publications/85166290199

U2 - 10.18576/amis/170412

DO - 10.18576/amis/170412

M3 - Article

AN - SCOPUS:85166290199

SN - 1935-0090

VL - 17

SP - 639

EP - 648

JO - Applied Mathematics and Information Sciences

JF - Applied Mathematics and Information Sciences

IS - 4

ER -

Certain integral inequalities associated with the strongly harmonic h-convex functions

Resumen

Nota bibliográfica

Financiación

Acceder al documento

Otros archivos y enlaces

Huella

Citar esto