M. Khan

发表

SomeNewHermite–Hadamard-Type Inequalities Associated with Conformable Fractional Integrals and Their Applications

Y. Chu, Arshad Iqbal, M. Khan, 2020 .

Some New Hermite–Hadamard-Type Inequalities Associated with Conformable Fractional Integrals and Their Applications

Y. Chu, Arshad Iqbal, M. Khan, 2020 .

Qualitative Behaviour of Generalised Beddington Model

M. Khan, Qamar Din, Umer Saeed, 2016 .

Refinements of Majorization Inequality Involving Convex Functions via Taylor’s Theorem with Mean Value form of the Remainder

Shanhe Wu, M. Khan, Hidayat Ullah Haleemzai, 2019, Mathematics.

New converses of Jensen inequality via Green functions with applications

Y. Chu, M. Khan, Shahid Khan, 2020, Revista de la Real Academia de Ciencias Exactas, Físicas y Naturales. Serie A. Matemáticas.

A New Refinement of the Jensen Inequality with Applications in Information Theory

J. Pečarić, M. Khan, Ɖilda Pečarić, 2020, Bulletin of the Malaysian Mathematical Sciences Society.

Integral Majorization Type Inequalities for the Functions in the Sense of Strong Convexity

Y. Chu, M. Khan, Syed Zaheer Ullah, 2019, Journal of Function Spaces.

Estimation of Jensen’s gap through an integral identity with applications to divergences

M. Khan, Shah Faisal, Shahid Khan, 2022 .

Some new inequalities of Hermite-Hadamard type for s-convex functions with applications

Y. Chu, M. Khan, T. Khan, 2017 .

Hermite-Hadamard Type Inequalities via the Montgomery Identity

Y. Chu, M. Khan, Yousaf Khurshid, 2019 .

Generalizations of Hermite--Hadamard type inequalities for MT-convex functions

Y. Chu, M. Khan, T. Khan, 2016 .

GENERALIZED HERMITE-HADAMARD TYPE INEQUALITIES FOR QUASI-CONVEX FUNCTIONS WITH APPLICATIONS

Y. Chu, M. Khan, 2020 .

Some Quantum Estimates Of Hermite-Hadamard Inequalities For ’ -Convex Functions (cid:3)

M. Khan, E. Nwaeze, Yenny Rangel-Oliveros, 2022 .

SOME NEW OSTROWSKI TYPE FRACTIONAL INTEGRAL INEQUALITIES FOR GENERALIZED (r; s,m, φ)-PREINVEX FUNCTIONS VIA CAPUTO k-FRACTIONAL DERIVATIVES

M. Khan, 2017 .

Improved bounds for the Jensen gap with applications in information theory

Y. Chu, M. Khan, K. Ahmad, 2022, ScienceAsia.

Conformable fractional integral inequalities for GG- and GA-convex functions

Y. Chu, M. Khan, Yousaf Khurshid, 2020, AIMS Mathematics.

Generalization of majorization theorem via Abel-Gontscharoff polynomial

J. Pečarić, M. Khan, N. Latif, 2015 .

Generalized conformable fractional operators

Muhammad Adil Khan, Tahir Ullah Khan, M. Khan, 2019, J. Comput. Appl. Math..

Revisiting the Hermite-Hadamard fractional integral inequality via a Green function

Y. Chu, Arshad Iqbal, M. Khan, 2020 .

Conformable integral version of Hermite-Hadamard-Fejér inequalities via η-convex functions

Y. Chu, M. Khan, Yousaf Khurshid, 2020 .

Refinements of Jensen’s and McShane’s inequalities with applications

J. Pečarić, Y. Chu, M. Khan, 2020, AIMS Mathematics.

New Estimates for Csiszár Divergence and Zipf-Mandelbrot Entropy via Jensen-Mercer's Inequality

Muhammad Adil Khan, Yu-Ming Chu, Z. Husain, 2020, Complex..

A New Advanced Class of Convex Functions with Related Results

M. Khan, E. Nwaeze, T. Saeed, 2023, Axioms.

Ostrowski type inequalities involving conformable integrals via preinvex functions

Y. Chu, M. Khan, Yousaf Khurshid, 2020 .

New conticrete inequalities of the Hermite-Hadamard-Jensen-Mercer type in terms of generalized conformable fractional operators via majorization

H. Alsulami, M. Khan, M. Alhodaly, 2023, Demonstratio Mathematica.

A New Bound for the Jensen Gap With Applications in Information Theory

Yuming Chu, Shahid Khan, Muhammad Adil Khan, 2020, IEEE Access.

New generalized conformable fractional impulsive delay differential equations with some illustrative examples

Sajid Iqbal, Hua Wang, Tahir Ullah Khan, 2021, AIMS Mathematics.

CERTAIN INTEGRAL INEQUALITIES CONSIDERING GENERALIZED m-CONVEXITY ON FRACTAL SETS AND THEIR APPLICATIONS

M. Khan, T. Du, Yao Zhang, 2019, Fractals.

Fractional inequalities of the Hermite–Hadamard type for $ m $-polynomial convex and harmonically convex functions

A. Mahmood, M. Khan, M. Adil Khan, 2021, AIMS Mathematics.

SOME NEW HERMITE-HADAMARD TYPE INEQUALITIES VIA CONFORMABLE FRACTIONAL INTEGRALS CONCERNING TWICE DIFFERENTIABLE GENERALIZED RELATIVE SEMI-(r;m,p,q,h1,h2)-PREINVEX MAPPINGS

Arshad Iqbal, M. Khan, A. Kashuri, 2018 .

New generalized mean square stochastic fractional operators with applications

M. Khan, T. Khan, 2020 .

New "Conticrete" Hermite-Hadamard-Jensen-Mercer Fractional Inequalities

M. Khan, E. Nwaeze, Shah Faisal, 2022, Symmetry.

Inequalities for Three Times Differentiable Functions

M. Khan, N. Rehman, 2016 .

Some Further Results Using Green’s Function for

s

-Convexity

M. Khan, Çetin Yıldız, N. Rehman, 2023, Journal of Mathematics.

Fractional inclusions of the Hermite–Hadamard type for m-polynomial convex interval-valued functions

Y. Chu, M. Khan, E. Nwaeze, 2020, Advances in Difference Equations.

The right Riemann–Liouville fractional Hermite–Hadamard type inequalities derived from Green’s function

Y. Chu, Arshad Iqbal, M. Khan, 2020 .

Hermite-Hadamard inequality for new generalized conformable fractional operators

Muhammad Adil Khan, Tahir Ullah Khan, M. Khan, 2021, AIMS Mathematics.

Hermite-Hadamard type inequalities pertaining conformable fractional integrals and their applications

Y. Chu, Arshad Iqbal, M. Khan, 2018, AIP Advances.

Generalized Hermite-Hadamard-Mercer type inequalities via majorization

M. Khan, Shah Faisal, S. Iqbal, 2022, Filomat.

Refinements of Jensen’s Inequality via Majorization Results with Applications in the Information Theory

Shanhe Wu, M. Khan, H. Ullah, 2021, Journal of Mathematics.

Generalization of Favard’s and Berwald’s Inequalities for Strongly Convex Functions

Y. Chu, M. Khan, Syed Zaheer Ullah, 2019 .

Majorization theorem for convexifiable functions

M. Khan, 2013 .

A new generalized Hilfer-type fractional derivative with applications to space-time diffusion equation

Yu-Ming Chu, Muhammad Adil Khan, Tahir Ullah Khan, 2021 .