Some Caputo k-fractional derivatives of Ostrowski type concerning (n+1)-differentiable generalized relative semi-(r;m,p,q,h₁,h₂)-preinvex mappings
DOI10.31801/cfsuasmas.501430zbMath1491.26017OpenAlexW2905689273MaRDI QIDQ5865873
Publication date: 10 June 2022
Published in: Communications Faculty Of Science University of Ankara Series A1Mathematics and Statistics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.31801/cfsuasmas.501430
Hölder inequalityOstrowski-type inequalityMinkowski inequalitypower mean inequality\(m\)-invex\(s\)-convex function in the second senseCaputo \(k\)-fractional derivatives
Fractional derivatives and integrals (26A33) 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)
Cites Work
- Inequalities for \(h\)-preinvex functions
- On conformable fractional calculus
- Hermite-Hadamard type inequalities obtained via fractional integral for differentiable \(m\)-convex and \((\alpha, m)\)-convex functions
- Inequalities for \(\alpha\)-fractional differentiable functions
- On Minkowski and Hermite-Hadamard integral inequalities via fractional integration
- On \(h\)-convexity
- Weighted Čebyšev-Ostrowski type inequalities
- Ostrowski type inequalities for functions whose derivatives are \(s\)-convex in the second sense
- Some remarks on \(s\)-convex functions
- An inequality of Ostrowski-Grüss' type and its applications to the estimation of error bounds for some special means and for some numerical quadrature rules
- Conformable fractional integrals versions of Hermite-Hadamard inequalities and their generalizations
- Some new inequalities of Hermite-Hadamard type for \(s\)-convex functions with applications
- Sharp inequalities of Simpson type and Ostrowski type
- Mean value in invexity analysis
- \(E\)-convex sets, \(E\)-convex functions, and \(E\)-convex programming
- The Ostrowski's integral inequality for Lipschitzian mappings and applications
- A new definition of fractional derivative
- On sharp inequalities of Simpson type and Ostrowski type in two independent variables
- Some Ostrowski-Grüss type inequalities and applications
- On Ostrowski type inequalities
- Properties and integral inequalities of Hadamard- Simpson type for the generalized (s,m) -preinvex functions
- Some inequalities of Ostrowski and Grüss type for triple integrals on time scales
- New results using fractional integrals
- Ostrowski's Type Inequalities for (α, m)-Convex Function
- New Generalizations of Ostrowski-Like Type Inequalities for Fractional Integrals
- Invexity and generalized convexity
- Hermite-Hadamard type inequalities for MT-convex functions via classical integrals and fractional integrals
- Generalizations of Hermite-Hadamard and Ostrowski type inequalities for MTm-preinvex functions
- A study on Hermite-Hadamard type inequalities for s-convex functions via conformable fractional integrals
- Chebyshev type inequalities for conformable fractional integrals
- New integral inequalities via P-convexity
- A New Approach to Generalized Fractional Derivatives
- HERMITE-HADAMARD TYPE INEQUALITIES FOR TWICE DIFFERENTIABLE m-CONVEX FUNCTIONS VIA CONFORMABLE FRACTIONAL INTEGRALS
- Some integral inequalities of Simpson type for GA-ɛ-convex functions
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