| JCA-21-11 |
On generalized Riesz summability of factored Fourier series
|
JCA
Journal of Classical Analysis
|
Volume 21,
Issue 2
04/2023
|
| MIA-24-75 |
On Lp intersection mean ellipsoids and affine isoperimetric inequalities
|
MIA
Mathematical Inequalities & Applications
|
Volume 24,
Issue 4
10/2021
|
| FDC-09-07 |
Some new Hermite-Hadamard type inequalities via k-fractional integrals concerning differentiable generalized-m-((h1p,h2q);(η_{1},η_{2}))-convex mappings
|
FDC
Fractional Differential Calculus
|
Volume 9,
Issue 1
06/2019
|
| FDC-08-21 |
Some new Hermite-Hadamard type inequalities via Caputo k-fractional derivatives concerning (n+1)-differentiable generalized relative semi-(r;m,h1,h2)-preinvex mappings
|
FDC
Fractional Differential Calculus
|
Volume 8,
Issue 2
12/2018
|
| JCA-13-09 |
On absolute matrix summability factors of infinite series
|
JCA
Journal of Classical Analysis
|
Volume 13,
Issue 2
10/2018
|
| JMI-12-34 |
Improvements of generalized Hölder's inequalities and their applications
|
JMI
Journal of Mathematical Inequalities
|
Volume 12,
Issue 2
06/2018
|
| MIA-19-89 |
Jensen, Hölder, Minkowski, Jensen-Steffensen and Slater-Pečarić inequalities derived through N-quasiconvexity
|
MIA
Mathematical Inequalities & Applications
|
Volume 19,
Issue 4
10/2016
|
| JMI-07-28 |
Minkowski and Beckenbach-Dresher inequalities and functionals on time scales
|
JMI
Journal of Mathematical Inequalities
|
Volume 7,
Issue 3
09/2013
|
| JCA-02-11 |
On the quasi monotone and generalized power increasing sequences and their new applications
|
JCA
Journal of Classical Analysis
|
Volume 2,
Issue 2
04/2013
|
| MIA-15-11 |
Bounds for linear functionals on monotone functions in Lp-spaces
|
MIA
Mathematical Inequalities & Applications
|
Volume 15,
Issue 1
01/2012
|
| MIA-10-81 |
A relation between two classes of indefinite weights in singular one-dimensional p-Laplacian problems
|
MIA
Mathematical Inequalities & Applications
|
Volume 10,
Issue 4
10/2007
|
| MIA-07-20 |
On some new integro-differential inequalities related to Weyl's and Heisenberg's type inequality
|
MIA
Mathematical Inequalities & Applications
|
Volume 7,
Issue 2
04/2004
|
| MIA-04-18 |
Equivalence of the Hölder-Rogers and Minkowski Inequalities
|
MIA
Mathematical Inequalities & Applications
|
Volume 4,
Issue 2
04/2001
|
| MIA-01-05 |
Why Hölder's inequality should be called Rogers' inequality
|
MIA
Mathematical Inequalities & Applications
|
Volume 1,
Issue 1
01/1998
|