pq-Simpson’s Type Inequalities Involving Generalized Convexity and Raina’s Function

Miguel Vivas-Cortez; Ghulam Murtaza Baig; Muhammad Uzair Awan; Kamel Brahim

doi:10.3390/sym16040457

pq-Simpson’s Type Inequalities Involving Generalized Convexity and Raina’s Function

Miguel Vivas-Cortez
, Ghulam Murtaza Baig
, Muhammad Uzair Awan^*
, Kamel Brahim

^*Autor correspondiente de este trabajo

Producción científica: Revista › Artículo › revisión exhaustiva

1 Cita (Scopus)

Resumen

This study uses Raina’s function to obtain a new coordinated (Formula presented.) -integral identity. Using this identity, we construct several new (Formula presented.) -Simpson’s type inequalities for generalized convex functions on coordinates. Setting (Formula presented.) in these inequalities yields well-known quantum Simpson’s type inequalities for coordinated generalized convex functions. Our results have important implications for the creation of post quantum mathematical frameworks.

Idioma original	Inglés
Número de artículo	457
Publicación	Symmetry
Volumen	16
N.º	4
DOI	https://doi.org/10.3390/sym16040457
Estado	Publicada - abr 2024

Nota bibliográfica

Publisher Copyright:
© 2024 by the authors.

Financiación

Financiadores	Número del financiador
Pontificia Universidad Católica del Ecuador	070-UIO-2022
Pontificia Universidad Católica del Ecuador

ODS de las Naciones Unidas

Este resultado contribuye a los siguientes Objetivos de Desarrollo Sostenible

ODS 10: Reducción de las desigualdades

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10.3390/sym16040457

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FUNCIONES CONVEXAS GENERALIZADAS EN PROCESOS ESTOCÁSTICOS Y OTRAS DESIGUALDADES CLÁSICAS
Vivas Cortez, M. J. (Director)
3/04/18 → 14/02/20
Proyecto: Investigación e Innovación

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title = "pq-Simpson{\textquoteright}s Type Inequalities Involving Generalized Convexity and Raina{\textquoteright}s Function",

abstract = "This study uses Raina{\textquoteright}s function to obtain a new coordinated (Formula presented.) -integral identity. Using this identity, we construct several new (Formula presented.) -Simpson{\textquoteright}s type inequalities for generalized convex functions on coordinates. Setting (Formula presented.) in these inequalities yields well-known quantum Simpson{\textquoteright}s type inequalities for coordinated generalized convex functions. Our results have important implications for the creation of post quantum mathematical frameworks.",

keywords = "inequalities, post quantum, quantum, Simpson",

author = "Miguel Vivas-Cortez and Baig, \{Ghulam Murtaza\} and Awan, \{Muhammad Uzair\} and Kamel Brahim",

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doi = "10.3390/sym16040457",

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AU - Vivas-Cortez, Miguel

AU - Baig, Ghulam Murtaza

AU - Awan, Muhammad Uzair

AU - Brahim, Kamel

PY - 2024/4

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N2 - This study uses Raina’s function to obtain a new coordinated (Formula presented.) -integral identity. Using this identity, we construct several new (Formula presented.) -Simpson’s type inequalities for generalized convex functions on coordinates. Setting (Formula presented.) in these inequalities yields well-known quantum Simpson’s type inequalities for coordinated generalized convex functions. Our results have important implications for the creation of post quantum mathematical frameworks.

AB - This study uses Raina’s function to obtain a new coordinated (Formula presented.) -integral identity. Using this identity, we construct several new (Formula presented.) -Simpson’s type inequalities for generalized convex functions on coordinates. Setting (Formula presented.) in these inequalities yields well-known quantum Simpson’s type inequalities for coordinated generalized convex functions. Our results have important implications for the creation of post quantum mathematical frameworks.

KW - inequalities

KW - post quantum

KW - quantum

KW - Simpson

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VL - 16

JO - Symmetry

JF - Symmetry

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ER -

pq-Simpson’s Type Inequalities Involving Generalized Convexity and Raina’s Function

Resumen

Nota bibliográfica

Financiación

ODS de las Naciones Unidas

Acceder al documento

Otros archivos y enlaces

Proyectos

FUNCIONES CONVEXAS GENERALIZADAS EN PROCESOS ESTOCÁSTICOS Y OTRAS DESIGUALDADES CLÁSICAS

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