On some new Hermite-Hadamard and Ostrowski type inequalities for \(s\)-convex functions in \((p, q)\)-calculus with applications
DOI10.1515/math-2022-0037zbMath1496.26023OpenAlexW4293147529WikidataQ114007215 ScholiaQ114007215MaRDI QIDQ2084188
Humaira Kalsoom, Xuexiao You, Muhammad Aamir Ali, Jarunee Soontharanon, Thanin Sitthiwirattham
Publication date: 18 October 2022
Published in: Open Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1515/math-2022-0037
Inequalities for sums, series and integrals (26D15) Convexity of real functions in one variable, generalizations (26A51) Inequalities involving derivatives and differential and integral operators (26D10)
Related Items (1)
Cites Work
- Unnamed Item
- Some quantum integral inequalities via preinvex functions
- Some quantum estimates for Hermite-Hadamard inequalities
- Ostrowski type inequalities for functions whose derivatives are \(s\)-convex in the second sense
- Convex functions, partial orderings, and statistical applications
- Some remarks on \(s\)-convex functions
- Quantum calculus on finite intervals and applications to impulsive difference equations
- On the fundamental theorem of \((p,q)\)-calculus and some \((p,q)\)-Taylor formulas
- \((p,q) \)-Hermite-Hadamard inequalities and \((p,q) \)-estimates for midpoint type inequalities via convex and quasi-convex functions
- On some new quantum midpoint-type inequalities for twice quantum differentiable convex functions
- Quantum Ostrowski-type inequalities for twice quantum differentiable functions in quantum calculus
- Quantum Hermite-Hadamard inequality by means of a Green function
- Post-quantum trapezoid type inequalities
- New quantum boundaries for quantum Simpson's and quantum Newton's type inequalities for preinvex functions
- New parameterized quantum integral inequalities via \(\eta\)-quasiconvexity
- Quantum Hermite-Hadamard and quantum Ostrowski type inequalities for \(s\)-convex functions in the second sense with applications
- On fractional \((p,q)\)-calculus
- Some new quantum Hermite-Hadamard-like inequalities for coordinated convex functions
- On \(q\)-Hermite-Hadamard inequalities for general convex functions
- Quantum Hermite-Hadamard-type inequalities for functions with convex absolute values of second \(q^b\)-derivatives
- Quantum variant of Montgomery identity and Ostrowski-type inequalities for the mappings of two variables
- A Comprehensive Treatment of q-Calculus
- OSTROWSKI TYPE INEQUALITIES FOR FUNCTIONS WHOSE DERIVATIVES SATISFY CERTAIN CONVEXITY ASSUMPTIONS
- THE HADAMARD INEQUALITIES FOR s-CONVEX FUNCTIONS IN THE SECOND SENSE
- Simpson and Newton type inequalities for convex functions via newly defined quantum integrals
- Some new Simpson's type inequalities for coordinated convex functions in quantum calculus
- Some trapezoid and midpoint type inequalities for newly defined quantum integrals
- Some Fractional q-Integrals and q-Derivatives
- Quantum calculus
This page was built for publication: On some new Hermite-Hadamard and Ostrowski type inequalities for \(s\)-convex functions in \((p, q)\)-calculus with applications
