Results 201 to 210 of about 54,206 (225)

Constants in inequalities for mean values of some periodic arithmetic functions

Moscow University Mathematics Bulletin, 2008
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Inequalities of Hermite-Hadamard type for \(n\)-times differentiable arithmetic-harmonically functions

2022
Summary: In this work, by using an integral identity together with both the Hölder and the power-mean integral inequalities we establish several new inequalities for \(n\)-times differentiable arithmetic-harmonically-convex function. Then, using this inequalities, we obtain some new inequalities connected with means.
openaire   +1 more source

A sharp inequality of Halász type for the mean value of a multiplicative arithmetic function

Mathematika, 1995
The author considers complex-valued multiplicative functions \(g\), satisfying \(|g|\leq 1\), and \(g(p)\in {\mathcal D}\) for all primes \(p\), where \({\mathcal D}\) is a fixed, closed, convex proper subset of \(\Delta= \{z\in \mathbb{C}\), \(|z|\leq 1\}\), containing the point 0, with perimeter \(L({\mathcal D})\). The author is interested in \[ K_0
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Exploring properties and inequalities for geometrically arithmetically-Cr-convex functions with Cr-order relative entropy

Information Sciences
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Asfand Fahad, Yuanheng Wang, Zammad Ali, Riaz Hussain, Shigeru Furuichi   +4 more
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Some New Generalized Inequalities of Hardy Type Involving Several Functions on Time Scale Nabla Calculus

Axioms, 2022
A I Saïed, Ghada Alnemer, Mohammed Zakarya   +2 more
exaly  

Hermite–Hadamard type inequalities for harmonic-arithmetic extended $ (s_1, m_1) $-$ (s_2, m_2) $ coordinated convex functions

AIMS Mathematics, 2023
Aying Wan, Bai-Ni Guo
exaly  

Bounds for the Differences between Arithmetic and Geometric Means and Their Applications to Inequalities

Symmetry, 2021
Shigeru Furuichi, Nicusor Minculete
exaly  

On inequalities satisfied by certain arithmetical functions (II)

Proceedings of the Indian Academy of Sciences - Section A, 1935
openaire   +3 more sources

Application of inequality between arithmetic and geometric mean in optimization problems of economic functions

2014
This presentation presents solving economic order quantity model and production cost minimization problem with Cobb-Douglas production function via mathematical inequalities.
Kojić, Vedran, Lukač, Zrinka
openaire  

INEQUALITIES FOR WEIGHTED ARITHMETIC AND GEOMETRIC MEANS

Real Analysis Exchange, 2021
Horst Alzer
exaly