Results 61 to 70 of about 561 (100)

On convexity-like inequalities (II) [PDF]

, 2003
We improve the classical Jensen inequality for convex functions by extending it to a wider class of functions.
Josip Pečarić, Sanja Varošanec
core   +1 more source

Uniform Treatment of Integral Majorization Inequalities with Applications to Hermite-Hadamard-Fejér-Type Inequalities and f-Divergences. [PDF]

Entropy (Basel), 2023
Horváth L.
europepmc   +1 more source

Cauchy type means related to the converse Jensen- Steffensen inequality

Rad Hrvatske akademije znanosti i umjetnosti. Razred za matematičke, fizičke i kemijske znanosti. Matematičke znanosti, 2013
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, Klaričić Bakula, Milica, Pečarić, Josip   +2 more
openaire   +4 more sources

Refinements of the Hermite–Hadamard inequality in NPC global spaces [PDF]

, 2018
In this paper we establish different refinements and applications of the Hermite–Hadamard inequality for convex functions in the context of NPC global ...
Conde, Cristian
core   +1 more source

Exponential inequalities for positive linear mappings

, 2018
In this article, we present exponential-type inequalities for positive linear mappings and Hilbert space operators, by means of convexity and the Mond-Pe\v cari\'c method. The obtained results refine and generalize some known results.
Furuichi, S., Moradi, H. R., Sababheh, M.   +2 more
core   +1 more source

Generalization of majorization theorem via Abel-Gontscharoff polynomial [PDF]

, 2015
In this paper we use Abel-Gontscharoff formula and Green function to give some identities for the difference of majorization inequality and present the generalization of majorization theorem for the class of n-convex.
Josip Pečarić, Muhammad Adil Khan, Naveed Latif   +2 more
core   +1 more source

Shared decision making with breast cancer patients - does it work? Results of the cluster-randomized, multicenter DBCG RT SDM trial [PDF]

Background and purpose: Shared decision making (SDM) is a patient engaging process advocated especially for preference-sensitive decisions, such as adjuvant treatment after breast cancer.
Bechmann, Troels, Berry, Leonard L., Lorenzen, Ebbe Laugaard, Maae, Else, Møller, Mette, Nielsen, Anders W Mølby., Nielsen, Mette Holck, Offersen, Birgitte Vrou, Steffensen, Karina Dahl, Søndergaard, Stine Rauff, Timm, Signe, Zachariae, Robert   +11 more
core   +3 more sources

Heart Disease and Stroke Statistics-2023 Update: A Report From the American Heart Association. [PDF]

Circulation, 2023
Tsao CW, Aday AW, Almarzooq ZI, Anderson CAM, Arora P, Avery CL, Baker-Smith CM, Beaton AZ, Boehme AK, Buxton AE, Commodore-Mensah Y, Elkind MSV, Evenson KR, Eze-Nliam C, Fugar S, Generoso G, Heard DG, Hiremath S, Ho JE, Kalani R, Kazi DS, Ko D, Levine DA, Liu J, Ma J, Magnani JW, Michos ED, Mussolino ME, Navaneethan SD, Parikh NI, Poudel R, Rezk-Hanna M, Roth GA, Shah NS, St-Onge MP, Thacker EL, Virani SS, Voeks JH, Wang NY, Wong ND, Wong SS, Yaffe K, Martin SS, American Heart Association Council on Epidemiology and Prevention Statistics Committee and Stroke Statistics Subcommittee.   +43 more
europepmc   +1 more source

On Gergonne point of the triangle in isotropic plane [PDF]

, 2013
Using the standard position of the allowable triangle in the isotropic plane relationships between this triangle and its contact and tangential triangle are studied.
Jelena Beban-Brkić, Ružica Kolar-Šuper, Vladimir Volenec, Zdenka Kolar-Begović   +3 more
core   +1 more source

A variant of Jensen-Steffensen's inequality for convex and superquadratic functions

Journal of inequalities in pure and applied mathematics, 2006
A variant of Jensen-Steffensen's inequality is considered for convex and for superquadratic functions. Consequently, inequalities for power means involving not only positive weights have been established.
Abramovich, Shoshana, Klaričić Bakula, M., Banic, S.   +2 more
openaire   +3 more sources