All Stories

  1. Trapezoidal and Midpoint-type Inequalities Based on Extended Conformable Operators
  2. On Generalized Wirtinger Inequalities for (k,ψ)-Caputo Fractional Derivatives and Applications
  3. Uniqueness property of the generalized Laplace transform and computational visualization of electromagnetic waves in plasma via fractional operators
  4. Wirtinger-Type Inequalities Involving Tempered Ψ-Fractional Derivatives with Applications
  5. Exploration of Some Novel Integral Inequalities Pertaining to the New Class of (<i>k, ρ</i>)-Conformable Fractional Integrals
  6. New Developments in Fractional Hermite-Hadamard Type Inequalities through $(\alpha,m)$-Convex Functions
  7. Tempered Riemann–Liouville Fractional Operators: Stability Analysis and Their Role in Kinetic Equations
  8. Computational Representation of Fractional Inequalities Through 2D and 3D Graphs with Applications
  9. A comprehensive study of refined Hermite-Hadamard inequalities and their applications
  10. Fractional integral inequalities for m-polynomial exponential type s-convex functions
  11. Advancements in Harmonic Convexity and Its Role in Modern Mathematical Analysis
  12. A NEW FORMULATION AND ANALYTICAL APPLICATIONS OF FRACTIONAL OPERATORS
  13. Inverse cosine convex functions: Algebraic, geometric, and analytic perspectives
  14. Advancements in Bullen-type inequalities via fractional integral operators and their applications
  15. Fractional integral inequalities and error estimates of generalized mean differences
  16. Visualizing fractional inequalities through 2D and 3D graphs with applications
  17. Innovative Interpolating Polynomial Approach to Fractional Integral Inequalities and Real-World Implementations
  18. On the Generalization of Ostrowski-Type Integral Inequalities via Fractional Integral Operators with Application to Error Bounds
  19. Exploration of Hermite–Hadamard-Type Integral Inequalities for Twice Differentiable h-Convex Functions
  20. Error estimates of Hermite‐Hadamard type inequalities with respect to a monotonically increasing function
  21. On Fractional Integral Inequalities of Riemann Type for Composite Convex Functions and Applications
  22. Novel Mean-Type Inequalities via Generalized Riemann-Type Fractional Integral for Composite Convex Functions: Some Special Examples
  23. SOME SYMMETRIC PROPERTIES AND APPLICATIONS OF WEIGHTED FRACTIONAL INTEGRAL OPERATOR
  24. A Study on the Modified Form of Riemann-Type Fractional Inequalities via Convex Functions and Related Applications
  25. Some New Parameterized Quantum Fractional Integral Inequalities Involving s-Convex Functions and Applications
  26. Generalized fractional operator with applications in mathematical physics
  27. On Novel Fractional Operators Involving the Multivariate Mittag–Leffler Function
  28. The Grüss-Type and Some Other Related Inequalities via Fractional Integral with Respect to Multivariate Mittag-Leffler Function
  29. New Simpson’s Type Estimates for Two Newly Defined Quantum Integrals
  30. Some New Beesack–Wirtinger-Type Inequalities Pertaining to Different Kinds of Convex Functions
  31. Hermite-Hadamard Fractional Inequalities for Differentiable Functions
  32. Some Double Generalized Weighted Fractional Integral Inequalities Associated with Monotone Chebyshev Functionals
  33. Fractional Integral Inequalities concerning Extended Bessel Function in the Kernel
  34. On Weighted (k, s)-Riemann-Liouville Fractional Operators and Solution of Fractional Kinetic Equation
  35. A new approach for the derivation of bounds for the Jensen difference
  36. Estimates of Mean-Type Fractional Inequalities For Differentiable Functions
  37. On certain fractional calculus operators and applications in mathematical physics
  38. It is an important addition in application of fractional calculus.
  39. Hardy-type inequalities.
  40. Novel Hardy type inequalities.
  41. Applications of refined Hardy-type inequalities
  42. Multiple Opial-type inequalities for general kernels with applications
  43. Opial-type inequalities for two functions with general kernels and applications
  44. Exact solutions of Laplace equation by DJ method