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2. Certain geometric properties of the fractional integral of the Bessel function of the first kind.
3. Convexity of Sets and Quadratic Functions on the Hyperbolic Space
4. Generalized strongly n-polynomial convex functions and related inequalities.
5. Certain Geometric Study Involving the Barnes–Mittag-Leffler Function.
6. On The Monotony of Struve Functions.
7. Generalized Euclidean operator radius.
8. Hermite–Hadamard type inequalities for higher-order convex functions and applications
9. RAVINES OF QUADRATIC FUNCTIONS.
10. ON UPPER BOUNDS OF H2,1(f) AND H2,2(f) HANKEL DETERMINANTS FOR A SUBCLASS OF ANALYTIC FUNCTIONS.
11. Hermite-Hadamard and Ostrowski type inequalities via α-exponential type convex functions with applications.
12. JENSEN--TYPE INEQUALITIES IN TERMS OF LIPSCHITZIANITY.
13. Generalized n -Polynomial p -Convexity and Related Inequalities.
14. A linearized approach for solving differentiable vector optimization problems with vanishing constraints.
15. Inequalities of Simpson-type for twice-differentiable convex functions via conformable fractional integrals.
16. New Perspectives on Fractional Milne-Type Inequalities: Insights from Twice-Differentiable Functions.
17. Two Extensions of the Sugeno Class and a Novel Constructed Method of Strong Fuzzy Negation for the Generation of Non-Symmetric Fuzzy Implications.
18. Refinements and Applications of Hermite–Hadamard-Type Inequalities Using Hadamard Fractional Integral Operators and GA -Convexity.
19. Refinements and applications of Hermite-Hadamard type inequalities for fractional integrals based on harmonic convexity.
20. Further Geometric Properties of the Barnes–Mittag-Leffler Function.
21. On the upper bounds of Hankel determinants for some subclasses of univalent functions associated with sine functions.
22. New Hadamard–Mercer Inequalities Pertaining Atangana–Baleanu Operator in Katugampola Sense with Applications.
23. Earthquake convexity and some new related inequalities.
24. On the Existence and Properties of Convex Extensions of Boolean Functions
25. Singular value and norm inequalities for products and sums of matrices
26. Inequalities for Convex Functions and Isotonic Sublinear Functionals.
27. Adaptive Integration of Convex Functions of One Real Variable.
28. Generalized strongly n-polynomial convex functions and related inequalities
29. Certain geometric properties of the fractional integral of the Bessel function of the first kind
30. A New Special Class of Ma–Minda Type Starlike Functions
31. A new inner approach for differential subordinations.
32. FRACTIONAL MILNE TYPE INEQUALITIES.
33. On the Pre-Schwarzian Norm of Certain Logharmonic Mappings
34. \Phi-moment inequalities for noncommutative differentially subordinate martingales.
35. On the derived numbers of a real function.
36. Some Hermite-Hadamard type integral inequalities for functions whose first derivatives are trigonometrically ρ-convex.
37. FURTHER JENSEN--MERCER'S TYPE INEQUALITIES FOR CONVEX FUNCTIONS.
38. OPERATOR INEQUALITIES VIA THE TRIANGLE INEQUALITY.
39. A note on convex solutions to an equation on open intervals
40. A slope generalization of Attouch theorem
41. New Perspectives on Fractional Milne-Type Inequalities: Insights from Twice-Differentiable Functions
42. Hermite-Hadamard and Ostrowski type inequalities via -exponential type convex functions with applications
43. Matrix inequalities between f(A)σf(B)AσB and f(A)σf(B)AσB
44. On the Redundancy of Hessian Nonsingularity for Linear Convergence Rate of the Newton Method Applied to the Minimization of Convex Functions
45. New information inequalities with two measures using new F-divergence and convex function
46. Singular value inequalities for submultiplicative and subadditive functions of matrices
47. Subadditive and Superadditive Inequalities for Convex and Superquadratic Functions.
48. On the generalization of Hermite-Hadamard type inequalities for E`-convex function via fractional integrals
49. Certain Geometric Study Involving the Barnes–Mittag-Leffler Function
50. Generalized n-Polynomial p-Convexity and Related Inequalities
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