Results 41 to 50 of about 86 (65)
23rd Congress of the European Hematology Association Stockholm, Sweden, June 14‐17, 2018
HemaSphere, Volume 2, Issue S1, Page 1-1113, June 2018.
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Jensen, Hölder, Minkowski, Jensen-Steffensen and Slater-Pečarić inequalities derived through N-quasiconvexity [PDF]
Summary: Jensen, Hölder, Minkowski, Jensen-Steffensen and Slater-Pečarić type inequalities derived by the properties of \(\gamma\)-quasiconvex functions that we deal with here, can be seen as analog to these for superquadratic functions and refinements of these for convex functions.
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Cauchy type means related to the converse Jensen-Steffensen inequality
In this paper we apply so called exp-convex method to the converse Jensen-Steffensen inequality in order to interpret it in the form of exponentially convex functions. The outcome is a new class of Cauchy type means and some new interesting inequalities related to them.
Ivelić, Slavica +2 more
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Bellman-Steffensen type inequalities. [PDF]
Jakšetić J +2 more
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AbstractIn this paper we give a necessary and sufficient condition for the discrete Jensen inequality to be satisfied for real (not necessarily nonnegative) weights. The result generalizes and completes the classical Jensen–Steffensen inequality. The validity of the strict inequality is studied. As applications, we first give the form of our result for
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Jensen-Steffensen type inequality for integrals with respect to bi-capacities
The bipolar pan-integral as new type of integral based on bi-capacities is introduced in the thesis. The main purpose of the thesis is to establish conditions under which the Jensen type inequality is valid for: the discrete bipolar pseudo-integral, the new bipolar Choquet g-integral, the bipolar Shilkret and the bipolar Sugeno integral.
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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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Reversals, Refinements, and Converses of Jensen's and Jensen–Steffensen's Inequalities
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On the Jensen-Steffensen inequality for generalized convex functions [PDF]
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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