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Temperature as a predictor of fouling and diarrhea in Slaughter pigs [PDF]
, 2015 Jensen, Dan +2 more
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In this paper we deal with improvement of Jensen, Jensen-Steffensen's and Jensen's functionals related inequalities for uniformly convex, phi-convex and superquadratic functions.
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Mercer type variants of the Jensen–Steffensen inequality
Rocky Mountain Journal of Mathematics, 2022zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Khan, Asif R., Rubab, Faiza
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On the Jensen-Steffensen inequality for generalized convex functions [PDF]
Periodica Mathematica Hungarica, 2007 Jensen-Steffensen type inequalities for P-convex functions and functions with nondecreasing increments are presented. The obtained results are used to prove a generalization of Čebyšev's inequality and several variants of Hölder's inequality with weights satisfying the conditions as in the Jensen-Steffensen inequality. A few well known inequalities for
Milica Klaricic Bakula +2 more
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Converse Jensen–Steffensen inequality
Aequationes Mathematicae, 2011In this paper we prove a converse to the Jensen-Steffensen inequality and two inequalities complementary to the Jensen-Steffensen inequality. We apply so called exp-convex method in order to interpret our results in the form of exponentially convex functions. The outcome is a number of new interesting inequalities as well as some new Cauchy type means.
Milica Klaricic Bakula +1 more
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A Simple Proof of the Jensen-Steffensen Inequality
American Mathematical Monthly, 1984(1984). A Simple Proof of the Jensen-Steffensen Inequality. The American Mathematical Monthly: Vol. 91, No. 3, pp. 195-196.
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Aequationes Mathematicae, 2018
In [Nonlinear Anal., Real World Appl. 7, No. 3, 395--413 (2006; Zbl 1114.26004)], \textit{Q. Sheng} et al. introduced the combined dynamic derivative, also called diamond \(\alpha\)-dynamic derivative \((\alpha\in[0,1])\). Using the delta and nabla derivatives due to \textit{S.
Ammara Nosheen +2 more
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In [Nonlinear Anal., Real World Appl. 7, No. 3, 395--413 (2006; Zbl 1114.26004)], \textit{Q. Sheng} et al. introduced the combined dynamic derivative, also called diamond \(\alpha\)-dynamic derivative \((\alpha\in[0,1])\). Using the delta and nabla derivatives due to \textit{S.
Ammara Nosheen +2 more
exaly +3 more sources
On a Version of Jensen-Steffensen Inequality and a Note on Inequalities in Several Variables
Springer Optimization and Its Applications, 2023exaly +2 more sources