Reconciliation of discrete and continuous versions of some dynamic inequalities synthesized on time scale calculus

Muhammad Jibril Shahab Sahir

doi:10.2478/cm-2020-0023

Muhammad Jibril Shahab Sahir - Reconciliation of discrete and continuous versions of some dynamic inequalities synthesized on time scale calculus

cm:9514 - Communications in Mathematics, January 5, 2021, Volume 28 (2020), Issue 3 - https://doi.org/10.2478/cm-2020-0023

Reconciliation of discrete and continuous versions of some dynamic inequalities synthesized on time scale calculusArticle

Authors: Muhammad Jibril Shahab Sahir

The aim of this paper is to synthesize discrete and continuous versions of some dynamic inequalities such as Radon’s Inequality, Bergström’s Inequality, Schlömilch’s Inequality and Rogers-Hölder’s Inequality on time scales in comprehensive form.

https://doi.org/10.2478/cm-2020-0023

Source: HAL:hal-03664986v1

Volume: Volume 28 (2020), Issue 3

Published on: January 5, 2021

Imported on: May 11, 2022

Keywords: General Mathematics,[MATH]Mathematics [math]

Licence: Attribution-Non Commercial-NoDerivatives 4.0 International (CC BY-NC-ND 4.0)

Muhammad Jibril Shahab Sahir - Reconciliation of discrete and continuous versions of some dynamic inequalities synthesized on time scale calculus

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