Results 81 to 90 of about 486,597 (163)
Strong convergence theorem for Vilenkin-Fejér means
As main result we prove strong convergence theorems of Vilenkin- Fejér means when 0 < p ≤ 1/2.
Blahota, István,, Tephnadze, George,
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Random walks on the circle and Diophantine approximation. [PDF]
Berkes I, Borda B.
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On discrete inequalities for some classes of sequences
For a given sequence a=(a1,…,an)∈Rna=\left({a}_{1},\ldots ,{a}_{n})\in {{\mathbb{R}}}^{n}, our aim is to obtain an estimate of En≔a1+an2−1n∑i=1nai{E}_{n}:= \left|\hspace{-0.33em},\frac{{a}_{1}+{a}_{n}}{2}-\frac{1}{n}{\sum }_{i=1}^{n}{a}_{i},\hspace{-0 ...
Jleli Mohamed, Samet Bessem
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This study introduces and analyzes several new functionals defined on the interval [0,1], which are associated with weighted integral inequalities for geometrically–arithmetically (GA) convex functions.
Muhammad Amer Latif
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On Hermite-Hadamard-Fejér type inequalities for convex functions via fractional integrals [PDF]
In this paper, we have established some generalized integral inequalities of Hermite-Hadamard-Fejér type for generalized fractional integrals. The results presented here would provide generalizations of those given in earlier works.
Akkurt Abdullah, Yıldırım Hüseyın
doaj
Weighted Hermite-Hadamard-type inequalities without any symmetry condition on the weight function
We establish weighted Hermite-Hadamard-type inequalities for some classes of differentiable functions without assuming any symmetry property on the weight function.
Jleli Mohamed, Samet Bessem
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In this article, we define a new class of convexity called generalized (h−m)-convexity, which generalizes h-convexity and m-convexity on fractal set Rα ...
Almutairi, Ohud, Kiliçman, Adem
core
Some Fejér Type Inequalities for Co-ordinated Convex Functions in a Rectangle from the Plane
[[abstract]]在本論文中,我們將提供某些建立在Fejér型態不等式的遞增函數與某些建立在Fejér型態不等式的Lipschitzian函數。[[abstract]]In this paper, a monotonic nondecreasing mapping connected with Fejér type inequalities in two variables is given and some Fejér type inequalities for Lipschitzian ...
Wei-Chia Huang, 黃偉嘉
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Body-Ordered Approximations of Atomic Properties. [PDF]
Thomas J, Chen H, Ortner C.
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On Fejér-type inequalities for generalized trigonometrically and hyperbolic k-convex functions
For μ∈C1(I)\mu \in {C}^{1}\left(I), μ>0\mu \gt 0, and λ∈C(I)\lambda \in C\left(I), where II is an open interval of R{\mathbb{R}}, we consider the set of functions f∈C2(I)f\in {C}^{2}\left(I) satisfying the second-order differential inequality ddtμdfdt+λf≥
Dragomir Silvestru Sever +2 more
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