22 results on '"ALI, MUHAMMAD AAMIR"'
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2. Some new parameterized Newton-type inequalities for differentiable functions via fractional integrals
3. Generalized fractional Hermite-Hadamard type inclusions for co-ordinated convex interval-valued functions
4. On some new Hermite-Hadamard and Ostrowski type inequalities for s-convex functions in (p, q)-calculus with applications
5. Some parameterized Simpson’s type inequalities for differentiable convex functions involving generalized fractional integrals
6. A new version of (p,q)(p,q)-Hermite–Hadamard’s midpoint and trapezoidal inequalities via special operators in (p,q)(p,q)-calculus
7. On some new trapezoidal inequalities for qϰ2-quantum integrals via Green function
8. On some inequalities for submultiplicative functions
9. Some new parameterized inequalities for co-ordinated convex functions involving generalized fractional integrals
10. Fractional Hermite-Hadamard-type inequalities for interval-valued co-ordinated convex functions
11. Montgomery identity and Ostrowski-type inequalities via quantum calculus
12. Refinements of quantum Hermite-Hadamard-type inequalities
13. On some new quantum midpoint-type inequalities for twice quantum differentiable convex functions
14. A new generalization of some quantum integral inequalities for quantum differentiable convex functions
15. Weighted Hermite–Hadamard type inclusions for products of co-ordinated convex interval-valued functions
16. On some new midpoint inequalities for the functions of two variables via quantum calculus
17. On some new inequalities of Hermite–Hadamard–Mercer midpoint and trapezoidal type in q-calculus.
18. On the Hermite–Hadamard inequalities for interval-valued coordinated convex functions
19. Generalized fractional integral inequalities of Hermite–Hadamard type for harmonically convex functions
20. Some new q-Hermite-Hadamard type inequalities for the product of convex functions.
21. Quantum ostrowski type inequalities for pre-invex functions.
22. Some New Quantum Hermite–Hadamard-Like Inequalities for Coordinated Convex Functions.
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