Results 71 to 80 of about 486,597 (163)

Fejér Lipót

, 2023
Fejér Lipót (Pécs, 1880. február 9. – Budapest, 1959. október 15.) matematikus, a Magyar Tudományos Akadémia tagja (levelező 1908. április 30., rendes 1930. május 08., tiszteleti 1946. július 24., igazgatósági 1946. december 19.-1949. október 31., rendes

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An innovative inertial extra-proximal gradient algorithm for solving convex optimization problems with application to image and signal processing. [PDF]

Heliyon, 2023
Olilima J, Mogbademu A, Memon MA, Obalalu AM, Akewe H, Seidu J.   +5 more
europepmc   +1 more source

Magyarok! Székesfehérvár dolgozó népe! Elvtársak!

, 2020
Magyar Szocialista Munkás Párt Fejér megyei ...

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Extension of Fejér's inequality to the class of sub-biharmonic functions

Open Mathematics
Fejér’s integral inequality is a weighted version of the Hermite-Hadamard inequality that holds for the class of convex functions. To derive his inequality, Fejér [Über die Fourierreihen, II, Math. Naturwiss, Anz. Ungar. Akad. Wiss.
Jleli Mohamed
doaj   +1 more source

New extensions related to Fejér-type inequalities for GA-convex functions

Demonstratio Mathematica
In this study, some mappings related to the Fejér-type inequalities for GAGA-convex functions are defined over the interval [0,1]{[}0,1]. Some Fejér-type inequalities for GAGA-convex functions are proved using these mappings. Properties of these mappings
Latif Muhammad Amer
doaj   +1 more source

Some new Fejér type inequalities for (h, g; α - m)-convex functions

Open Mathematics
The study of (h,g;α−m)\left(h,g;\hspace{1.42271pt}\alpha -m)-convex functions extends the classical concept of convexity to more generalized forms, which provide flexible tools for analysis.
Farid Ghulam, Kovač Sanja, Pečarić Josip, Penava Mihaela Ribičić   +3 more
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Dr. Koltay László – Fejér László megemlékezése

Dr. László KOLTAY – Commemoration by László FEJÉRDr.
Fejér, László
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Strongly MφMψ -Convex Functions, The Hermite–Hadamard–Fejér Inequality and Related Results

Annales Mathematicae Silesianae
We present Hermite–Hadamard–Fejér type inequalities for strongly MφMψ -convex functions. Some refinements of them and bounds for the integral mean of the product of two functions are also obtained.
Bombardelli Mea, Varošanec Sanja
doaj   +1 more source

A Schwarz Lemma for the Pentablock. [PDF]

J Geom Anal, 2023
Alshehri NM, Lykova ZA.
europepmc   +1 more source

Fejér-Type Fractional Integral Inequalities Involving Mittag-Leffler Function

Fractal and Fractional
Several integral inequalities of the Fejér type are derived, incorporating the generalized Mittag-Leffler function alongside the associated fractional integral operator. Consequently, generalizations of known results are achieved.
Maja Andrić
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