Results 101 to 110 of about 222 (170)
Better Approximations for Quasi-Convex Functions
In this paper, by using Hölder-İşcan Hölder integral inequality and a general identity for differentiable functions, we can get new estimates on generalization of Hadamard, Ostrowski and Simpson type integral inequalities for functions whose derivatives ...
KADAKAL, Huriye
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Some Hardy's inequalities on conformable fractional calculus
In this article, we will demonstrate some Hardy’s inequalities by utilizing Hölder inequality, integration by parts, and chain rule of the conformable fractional calculus.
AlNemer Ghada +5 more
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The first Zolotarev case in the Erdös-Szegö solution to a Markov-type extremal problem of Schur
Schur’s [14] Markov-type extremal problem asks to find the maximum (1) (2) (1) sup sup |Pn (ξ)|, where Bn,ξ,2 = {Pn ∈ Bn : Pn (ξ) = 0} ⊂ Bn =−1≤ξ≤1 Pn ∈Bn,ξ,2 {Pn : |Pn(x)| ≤ 1 for |x| ≤ 1} and Pn is an algebraic polynomial of degree ≤ n.
RACK, Heinz-Joachim
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Corticicoccus populi Li & Wang & Xue & Chang & Guo & Yang 2017, SP. NOV.
DESCRIPTION OF CORTICICOCCUS POPULI SP. NOV. Corticicoccus populi (po′ pu.li. L. fem. gen. n. populi of the poplar tree). The description is as given for the genus with the following additions.
Yang, Xu-qi +5 more
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In the present paper, utilizing a wide class of fractional integral operators (namely the Riemann-Liouville fractional integral operator) and some functions whose higher-order derivatives are absolutely continuous, we develop novel fractional integral ...
Erden Samet +4 more
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Proterothrix emarginata (Trouessart, 1899) (FIGS. 5–8) Pterodectes phyllurus emarginatus Trouessart 1899: 38. Pterodectes phyllurus var. emarginata, Canestrini and Kramer 1899: 126. Proterothrix emarginata, Park and Atyeo 1971: 68.
Constantinescu, Ioana Cristina +2 more
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Anisotropic adams’ type inequality with exact growth in R4 ${\mathbb{R}}^{4}$
In this paper, we mainly extend the classical Adams’ inequality to its anisotropic type. By using the rearrangement argument, we establish best constants for anisotropic Adams’ type inequality with exact growth in R4 ${\mathbb{R}}^{4}$ .
Zhang Tao +3 more
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Some inequalities for rational function with prescribed poles and restricted zeros
In this article, we first prove some auxiliary results in the form of lemmas using an improved Schwarz lemma at the boundary recently proved by Mercer. Furthermore, we establish some new inequalities for rational functions on the unit disk in the complex
Soraisam Robinson +2 more
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Opial inequality in q-calculus. [PDF]
Mirković TZ +2 more
europepmc +1 more source
An estimate on the Bedrosian commutator in Sobolev space. [PDF]
Oliver M.
europepmc +1 more source

