Results 61 to 70 of about 1,692 (153)
On Logarithmic Convexity for Differences of Power Means
We proved a new and precise inequality between the differences of power means. As a consequence, an improvement of Jensen's inequality and a converse of Holder's inequality are obtained.
Simic Slavko
doaj
A Note on the Ky Fan Inequality
The Ky Fan inequality is essentially the assertion that t/(1−t) is log-concave.
Florea, Aurelia +3 more
core
Jensen’s and martingale inequalities in Riesz spaces
A functional calculus is defined and used to prove Jensen’s inequality for conditional expectations acting on Riesz spaces. Upcrossing inequalities, martingale inequalities and Doob’s L p-inequality for continuous time martingales and submartingales ...
Grobler, Jacobus
core +1 more source
Jensen's Inequality for Quasiconvex Functions
Some inequalities of Jensen type and connected results are given for quasiconvex functions on convex sets in real linear ...
Pearce, Charles E. M, Dragomir, Sever S
core
An extension of Chebyshev's inequality and its connection with Jensen's inequality
The aim of this paper is to show that Jensen's Inequality and an extension of Chebyshev's Inequality complement one another, so that they both can be formulated in a pairing form, including a second inequality, that provides an estimate for the ...
Niculescu Constantinp P
doaj
A variant of Jensen’s inequality of Mercer’s type for operators with applications
A variant of Jensen’s operator inequality for convex functions, which is a generalization of Mercer’s result, is proved. Obtained result is used to prove a monotonicity property for Mercer’s power means for operators, and a comparison theorem for quasi ...
Pečarić, J., Matković, A., Perić, I.
core +1 more source
A new refinement of Jensen's inequality
Not available.
Sever S. Dragomir, Nicoleta M. Ionescu
doaj +2 more sources
On reversing Jensen’s inequality
Jensen’s inequality is a powerful mathematical tool and one of the workhorses in statistical learning. Its applications therein include the EM algorithm, Bayesian estimation and Bayesian inference.
Tony Jebara, Alex Pentland
core
Hardy martingales and Jensen’s Inequality
Hardy martingales were introduced by Garling and used to study analytic functions on the N-dimensional torus T N, where analyticity is defined using a lexicographic order on the dual group Z N.
Stephen J. Montgomery–smith +1 more
core

