Results 11 to 20 of about 891 (278)
Some Further Generalizations of Hölder's Inequality and Related Results on Fractal Space
We establish some new generalizations and refinements of the local fractional integral Hölder’s inequality and some related results on fractal space.
Guang-Sheng Chen +3 more
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Generalizations of Ostrowski type inequalities via F-convexity
The aim of this article is to give new generalizations of both the Ostrowski's inequality and some of its new variants with the help of the F-convex function class, which is a generalization of the strongly convex functions.
Alper Ekinci +3 more
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In this paper, based on the existing Hölder’s inequality, some new three-tuple diamond-alpha integral Hölder’s inequalities on time scales are proposed and the related theorems and corollaries are given.
Fei Yan, Jianfeng Wang
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Some new generalizations of Hardy's integral inequality
We have studied some new generalizations of Hardy's integral inequality using the generalized Holder's inequality.
S. K. Sunanda, C. Nahak, S. Nanda
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Generalizations of Hölder's inequality
Some generalized Hölder's inequalities for positive as well as negative exponents are obtained.
Wing-Sum Cheung
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Approximate controllability of Sobolev type fractional stochastic nonlocal nonlinear differential equations in Hilbert spaces [PDF]
We introduce a new notion called fractional stochastic nonlocal condition, and then we study approximate controllability of class of fractional stochastic nonlinear differential equations of Sobolev type in Hilbert spaces.
Baleanu, Dumitru +2 more
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Refinements of Hardy-Type Inequalities
Using Hu Ke's inequality, which is a sharped Hölder's inequality, we present some new refinements of Hardy-type inequalities proposed by Imoru.
Jingfeng Tian, Yang-Xiu Zhou
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Relating phase field and sharp interface approaches to structural topology optimization [PDF]
A phase field approach for structural topology optimization which allows for topology changes and multiple materials is analyzed. First order optimality conditions are rigorously derived and it is shown via formally matched ...
Harald Garcke +4 more
core +4 more sources
Refinements of Generalized Hölder’s Inequalities
We present some new versions of generalized Hölder’s inequalities. The results are used to improve Minkowski’s inequality and a Beckenbach-type inequality.
Jingfeng Tian +2 more
doaj +1 more source
A New Refinement of Generalized Hölder’s Inequality and Its Application
We present a new refinement of generalized Hölder’s inequality due to Vasić and Pečarić. Moreover, the obtained result is used to improve Beckenbach-type inequality due to Wang.
Jingfeng Tian
doaj +1 more source

