| JMI-18-88 |
Refinements and applications of several Hermite-Hadamard type inequalities
|
JMI
Journal of Mathematical Inequalities
|
Volume 18,
Issue 4
12/2024
|
| JMI-17-31 |
On approximately convex and affine functions
|
JMI
Journal of Mathematical Inequalities
|
Volume 17,
Issue 2
06/2023
|
| JMI-16-87 |
Hermite-Hadamard type inequalities for Riemann-Liouville fractional integrals via strongly h-convex functions
|
JMI
Journal of Mathematical Inequalities
|
Volume 16,
Issue 4
12/2022
|
| JMI-16-73 |
Some parameterized inequalities arising from the tempered fractional integrals involving the (μ,η)-incomplete gamma functions
|
JMI
Journal of Mathematical Inequalities
|
Volume 16,
Issue 3
09/2022
|
| FDC-11-05 |
Integral inequalities within the framework of generalized fractional integrals
|
FDC
Fractional Differential Calculus
|
Volume 11,
Issue 1
06/2021
|
| MIA-24-18 |
Characterization of approximately monotone and approximately Hölder functions
|
MIA
Mathematical Inequalities & Applications
|
Volume 24,
Issue 1
01/2021
|
| JMI-14-56 |
On Hermite-Hadamard type inequalities for F-convex functions
|
JMI
Journal of Mathematical Inequalities
|
Volume 14,
Issue 3
09/2020
|
| JMI-14-35 |
Hermite-Hadamard, Fejer and Sherman type inequalities for generalizations of superquadratic and convex functions
|
JMI
Journal of Mathematical Inequalities
|
Volume 14,
Issue 2
06/2020
|
| MIA-23-36 |
Some new Hermite-Hadamard and Fejer type inequalities without convexity/concavity
|
MIA
Mathematical Inequalities & Applications
|
Volume 23,
Issue 2
04/2020
|
| JMI-12-50 |
New Hermite-Hadamard inequalities via fractional integrals, whose absolute values of second derivatives is P-convex
|
JMI
Journal of Mathematical Inequalities
|
Volume 12,
Issue 3
09/2018
|
| MIA-21-56 |
Topical functions: Hermite-Hadamard type inequalities and Kantorovich duality
|
MIA
Mathematical Inequalities & Applications
|
Volume 21,
Issue 3
07/2018
|
| FDC-08-08 |
Inequalities of Jensen's type for generalized k-g-fractional integrals of function $f$ for which the composite f ○ g-1 is convex
|
FDC
Fractional Differential Calculus
|
Volume 8,
Issue 1
06/2018
|
| MIA-20-25 |
On a generalization of a theorem of Levin and Stečkin and inequalities of the Hermite-Hadamard type
|
MIA
Mathematical Inequalities & Applications
|
Volume 20,
Issue 2
04/2017
|
| FDC-04-02 |
Hermite-Hadamard type inequalities for Riemann-Liouville fractional integrals of (α,m)-convex functions
|
FDC
Fractional Differential Calculus
|
Volume 4,
Issue 1
06/2014
|