| MIA-10-03 |
» General inequalities via isotonic subadditive functionals
(01/2007) |
| MIA-18-79 |
» A proof of the three geometric inequalities conjectured by Yu-Dong Wu and H. M. Srivastava
(07/2015) |
| FDC-07-13 |
» Some k-fractional associates of Hermite-Hadamard's inequality for quasi-convex functions and applications to special means
(12/2017) |
| FDC-08-20 |
» Inequalities of the Hermite-Hadamard type for Quasi-convex functions via the (k,s)-Riemann-Liouville fractional integrals
(12/2018) |
| 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
(12/2018) |
| 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
(06/2019) |
| FDC-10-05 |
» Fractional inequalities for exponentially generalized (m,ω,h1,h2)-preinvex functions with applications
(06/2020) |
| FDC-10-11 |
» Generalized Ostrowski-type inequalities for s-convex functions on the coordinates via fractional integrals
(12/2020) |
| FDC-11-15 |
» Generalized Fractional Ostrowski type inequalities via ɸ - λ-convex function
(12/2021) |
| FDC-12-02 |
» Generalized fractional Ostrowski type inequalities via (α,β,γ,δ)-convex functions
(06/2022) |
| JMI-17-45 |
» New quantum integral inequalities via m-convex functions over finite interval
(06/2023) |
| FDC-13-02 |
» Generalized fractional Ostrowski type inequalities via h-s-convex function
(06/2023) |