Synapse
⌘+K
Synapse
PulseExploreClubsResearchersJournals
Instagram
HomeClubsExplore
September 29, 2025Contemporary MathematicsOpen Access

Numerical and Graphical Validations of Hermite-Hadamard, Fejér and Pachpatte-Type Integral Inequalities Pertaining to Interval Analysis

View Full Paper
Ask AI
Bookmark
Share

Authors

MTMuhammad TariqSNSotiris K. NtouyasJTJessada Tariboon

Discussion

Loading...

Member takes

Overview

This research demonstrates new fractional inequalities in interval analysis, indicating improved mathematical modeling and optimization applications.

Key Points

  • The study establishes a connection between fractional inequalities and interval analysis, enhancing mathematical modeling.
  • Key findings reveal new definitions like interval-valued center-radius order generalized preinvex function and their applications in integral inequalities.
  • The research demonstrates numerical and graphical validation of inequalities associated with Hermite-Hadamard, Fejér, and Pachpatte-type methods.
  • The novel approach focuses on the Riemann-Liouville fractional integral operator, offering a deeper understanding of integral inequalities.

Cite This Study

Tariq et al. (2025) studied this question.

synapsesocial.com/papers/68da58dcc1728099cfd11545https://doi.org/10.37256/cm.6520257585
View Full Paper
Ask AI
Bookmark
Share

Also Consider

Synapse has enriched 5 closely related papers on similar clinical questions. Consider them for comparative context:

  1. 1Some New Estimations of Left and Right Interval Fractional Pachpatte’s Type Integral Inequalities via Rectangle Plane2024
  2. 2Graphical Insights and Applications of Fractional Minkowski and Fejér‐Hermite‐Hadamard Type Inequalities2026
  3. 3Analysis On Perturbed Hermite-Hadamard Type Inequalities Through Convexity Classes and Their Applications2025
  4. 4Error Bounds for Fractional Integral Inequalities with Applications2024 · 6 citations
  5. 5Fractional Refinements of Hermite-Hadamard Type Inequality Involving Mittag-Leffler and Raina's Mappings with Applications to Special Means2026