Results 241 to 250 of about 4,698 (283)

On the converse Jensen inequality

Applied Mathematics and Computation, 2012
We give a survey on the converse Jensen inequality and we show that several recently published inequalities are simple consequences of certain long time known results. We also give a new refinement of the converse Jensen inequality as well as improvements of some related results.
Milica Klaričić Bakula, Josip Pecaric
exaly   +2 more sources

On the refinement of Jensen’s inequality

Applied Mathematics and Computation, 2015
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M Adil Khan, Adem Kiliçman
exaly   +3 more sources

ON JENSEN'S INEQUALITY FOR g-EXPECTATION

Chinese Annals of Mathematics Series B, 2004
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Long Jiang, Zengjing Chen
exaly   +2 more sources

On Jensen-McShane’s inequality

Periodica Mathematica Hungarica, 2009
A sequence of inequalities wich include McShane's generalization of Jensen's inequality for isotonic positive linear functional and convex functions are proved and compered with results in literature. As applications some results for means are pointed out. Moreover, further inequalities of Holder type are presented.
Vera Culjak, Bozidar Ivankovic, Josip Pecaric   +2 more
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An inequality for Jensen means

Nonlinear Analysis: Theory, Methods & Applications, 1991
Let \(A=A(t)\) be an \(N\)-function defining the Orlicz space \(L_ A(\Omega)\), \(\Omega\) being a bounded open set in \(R^ n\). It is known that the condition \[ C_ 1t^ p-C_ 2\leq A(t)\leq C_ 3(t^ q+1), \quad t\geq t_ 0\leqno (1) \] with ...
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On Inequalities Complementary to Jensen's

Canadian Journal of Mathematics, 1983
In a paper published in 1975 [1, § 3], D. S. Mitrinovič and P. M. Vasič used the so-called “centroid method” to obtain two new inequalities which are complementary to (the discrete version of) Jensen's inequality for convex functions. In this paper we shall present a very general version of such inequalities using the same geometric ideas used in [1 ...
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Jensen's inequalities for pseudo-integrals

2021
In this paper, we introduce a general$(oplus,otimes)$-convex function based on semirings $([a,b],oplus, otimes)$ with pseudo-addition $oplus$ andpseudo-multiplication $otimes.$ The generalization of the finiteJensen's inequality, as well as pseudo-integral with respect to$(oplus,otimes)$-convex functions, is obtained.
Zhang, D., Pap, E.
openaire   +2 more sources