Results 61 to 70 of about 21,859 (214)
Companions Of Perturbed Type Inequalities For Higher-Order Differentiable Functions
Cumhuriyet Science Journal, 2019 First of all, a novel inequality of Hadamard's type for functions higherorder derivatives of which are convex is developed. It is also presentedmidpoint type results.
Samet Erden
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Ostrowski type inequalities for convex functions
Tamkang Journal of Mathematics, 2014 In this paper, we obtain Ostrowski type inequalities for convex functions.
Özdemir, M. Emin +2 more
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Mathematical Methods in the Applied Sciences, Volume 48, Issue 12, Page 12567-12576, August 2025.ABSTRACT The significance of the Jensen inequality stems from its impactful and compelling outcomes. As a generalization of classical convexity, it plays a key role in deriving other well‐known inequalities such as Hermite–Hadamard, Hölder, Minkowski, arithmetic‐geometric, and Young's inequalities.
İzzettin Demir
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IEEE Access, 2018 Ostrowski inequality provides the estimation of a function to its integral mean. It is useful in error estimations of quadrature rules in numerical analysis.
Young Chel Kwun +4 more
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On Ostrowski type inequalities and Cebysev type inequalities with applications
Filomat, 2015 In this paper, we obtain some new Ostrowski type inequalities and Cebysev type inequalities for functions whose second derivatives absolute value are convex and second derivatives belongs to Lp spaces. Applications to a composite quadrature rule, to probability density functions, and to special means are also given.
Kiris, Mehmet Eyup +1 more
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On the Generalized Ostrowski Type Integral Inequality for Double Integrals
International Journal of Analysis and Applications, 2017 In this paper, we establish a new generalized Ostrowski type inequality for double integrals involving functions of two independent variables by using fairly elementary analysis.
Mustafa Kemal Yildiz +1 more
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High order Ostrowski type inequalities
Applied Mathematics Letters, 2007 By using a generalized Euler type identity and the way of analysis, the Ostrowski inequality is extended for high-order derivatives. Some of the inequalities produced are sharp. Some applications to trapezoidal and mid-point rules are given. For some particular integers, some estimates are given with respect to \(L_\infty\)-norm.
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Journal of the London Mathematical Society, Volume 111, Issue 5, May 2025.Abstract In this paper, we extend the theory of minimal limit key polynomials of valuations on the polynomial ring K[x]$K[x]$. Minimal key polynomials are useful to describe, for instance, the defect of an extension of valued fields. We use the theory of cuts on ordered abelian groups to show that the previous results on bounded sets of key polynomials
Enric Nart, Josnei Novacoski
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Journal of the London Mathematical Society, Volume 111, Issue 2, February 2025.Abstract Let φ$\varphi$ be a univalent non‐elliptic self‐map of the unit disc D$\mathbb {D}$ and let (ψt)$(\psi _{t})$ be a continuous one‐parameter semigroup of holomorphic functions in D$\mathbb {D}$ such that ψ1≠idD$\psi _{1}\ne {\sf id}_\mathbb {D}$ commutes with φ$\varphi$.
Manuel D. Contreras +2 more
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On Ostrowski type inequalities for F-convex function
AIP Conference Proceedings, 2017 In this study, we firstly obtain some Ostrowski type inequalities for the function whose derivatives absolute values are F-convex defined by B. Samet. Moreover, we give some previous works with the special cases of the mappings F.
Budak, Hüseyin, Sarıkaya, Mehmet Zeki
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