Some new \((p_1p_2,q_1q_2)\)-estimates of Ostrowski-type integral inequalities via \(n\)-polynomials \(s\)-type convexity
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Publication:2132274
DOI10.3934/math.2020456zbMath1484.26030OpenAlexW3084395277MaRDI QIDQ2132274
Publication date: 27 April 2022
Published in: AIMS Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.3934/math.2020456
convex functionquantum calculus\(s\)-type convex functions\((p_1p_2, q_1q_2)\)-Ostrowski-type inequality on co-ordinates
Convexity of real functions in one variable, generalizations (26A51) Inequalities involving derivatives and differential and integral operators (26D10)
Related Items (6)
New fractional approaches for \(n\)-polynomial \(\mathcal{P}\)-convexity with applications in special function theory ⋮ New post quantum analogues of Ostrowski-type inequalities using new definitions of left-right \((p,q)\)-derivatives and definite integrals ⋮ New Hermite-Jensen-Mercer-type inequalities via \(k\)-fractional integrals ⋮ \(q\)-Hermite-Hadamard inequalities for generalized exponentially \((s,m;\eta)\)-preinvex functions ⋮ On generalized fractional integral inequalities of Ostrowski type ⋮ On post quantum estimates of upper bounds involving twice \((p,q)\)-differentiable preinvex function
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