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2. Estimating the Hardy Constant of Nonconcave Homogeneous Quasideviation Means.
3. On a paper of \v{Z}. Tomovski and R. Hilfer
4. Refining the integral Jensen inequality for finite signed measures using majorization.
5. Complete monotonicity for a ratio of finitely many gamma functions.
6. Blow-up phenomenon to the semilinear heat equation for unbounded Laplacians on graphs
7. Generalized strongly n-polynomial convex functions and related inequalities.
8. Interval valued Jensen's inequalities for h-convex functions on time scales.
9. Extension of Milne-type inequalities to Katugampola fractional integrals.
10. Fractional Euler-Maclaurin-type inequalities for various function classes.
11. A proof of Chen-Males̆ević’s conjecture.
12. Some Generalizations of Dynamic Hardy-Knopp-Type Inequalities on Time Scales.
13. A modular Poincaré–Wirtinger inequality for Sobolev spaces with variable exponents.
14. A study on reversed dynamic inequalities of Hilbert-type on time scales nabla calculus.
15. New version of midpoint-type inequalities for co-ordinated convex functions via generalized conformable integrals.
16. New error bounds for Newton's formula associated with tempered fractional integrals.
17. Parametrized multiplicative integral inequalities.
18. On strongly generalized convex stochastic processes.
19. Bullen-type inequalities for twice-differentiable functions by using conformable fractional integrals.
20. On Hermite–Hadamard type inequalities for newly defined generalized quantum integrals.
21. Rubio de Francia extrapolation theorem in variable Lebesgue spaces for Bp(·) weights.
22. A study on error bounds for Newton-type inequalities in conformable fractional integrals.
23. Variable Herz–Morrey estimates for rough fractional Hausdorff operator.
24. Sharp Sobolev inequalities on noncompact Riemannian manifolds with Ric≥0 via optimal transport theory
25. Boundedness of one class of integral operators from LpLq1<q<p<∞ to LpLq1<q<p<∞ for LpLq1<q<p<∞
26. Generalized integral Jensen inequality.
27. Weighted Simpson-like type inequalities for quasi-convex functions.
28. A new application of almost increasing sequences to infinite series and Fourier series.
29. Operator inequalities associated with the Kantorovich type inequalities for s-convex functions.
30. On Superquadratic and Logarithmically Superquadratic Functions.
31. Critical and Supercritical Adams' Inequalities with Logarithmic Weights.
32. Some new integral inequalities for higher-order strongly exponentially convex functions.
33. On Iterated Discrete Hardy Type Inequalities for a Class of Matrix Operators.
34. On some new quantum trapezoid-type inequalities for q-differentiable coordinated convex functions.
35. On generalizations of some integral inequalities for preinvex functions via (p,q)-calculus.
36. Two new extensions of the weighted arithmetic–geometric mean inequality via weak sub-majorization.
37. The application of PSO-BP combined model and GA-BP combined model in Chinese and V4's economic growth model.
38. A new reverse half-discrete Mulholland-type inequality with a nonhomogeneous kernel
39. A reverse extended Hardy–Hilbert’s inequality with parameters
40. A half-discrete Hilbert-type inequality in the whole plane with the constant factor related to a cotangent function
41. Improved bounds of Mitrinović–Adamović-type inequalities by using two-parameter functions
42. Hermite–Hadamard-type inequalities via different convexities with applications
43. More on Minkowski and Hardy integral inequality on time scales.
44. A modified class of Ostrowski-type inequalities and error bounds of Hermite–Hadamard inequalities.
45. An extensive study on parameterized inequalities for conformable fractional integrals.
46. New results of uncertain integrals and applications.
47. Hermite-Hadamard type inequalities for multiplicatively p-convex functions.
48. Refined Estimations for Some Types of Entropies and Divergences.
49. On a weighted Hermite–Hadamard inequality involving convex functional arguments
50. n-convexity and weighted majorization with applications to f-divergences and Zipf–Mandelbrot law
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