Results 91 to 100 of about 643,553 (189)
Some estimations for the Taylor's remainder
In this paper, we establish several integral inequalities for the Taylor's remainder by Grüss and Cheyshev inequalities.
Hui Sun, Bo-Yong Long, Yu-Ming Chu
doaj +2 more sources
On an inequality of Grüss type [PDF]
We prove an inequality of Grüss type for p-norm, which for $p=infty$ gives an estimate similar to a result of Pachpatte [2]
J. Pečarić, Š. Ungar
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Bounds for the weighted Dragomir–Fedotov functional
In literature the Dragomir-Fedotov functional is well known ...
Alomari Mohammad W.
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Some results on quantum Hahn integral inequalities
In this paper the quantum Hahn difference operator and the quantum Hahn integral operator are defined via the quantum shift operator Φqθ(t)=qt+(1−q)θ $_{\theta }\varPhi _{q}(t)=qt+(1-q)\theta $, t∈[a,b] $t\in [a,b]$, θ=ω/(1−q)+a $\theta = \omega /(1-q)+a$
Suphawat Asawasamrit +3 more
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Ostrowski and Čebyšev type inequalities for interval-valued functions and applications. [PDF]
Guo J, Zhu X, Li W, Li H.
europepmc +1 more source
New Grüss’s inequalities estimates considering the φ-fractional integrals
Careful study of applied sciences and their development requires us to expand the scope of analytical studies. We aim during introducing the current manuscript to rediscover and present Grüss inequality in a new framework. In order to do that, we use the
Saleh S. Redhwan +5 more
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Quantum Estimates for Different Type Intequalities through Generalized Convexity. [PDF]
Almutairi OB.
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Additive Reverses of Schwarz and Grüss Type Trace Inequalities for Operators in Hilbert Spaces [PDF]
Some reverse of Schwarz trace inequality for operators in Hilbert spaces are provided.
Dragomir, Silvestru Sever
core
New Ostrowski-Grüss type inequalities with the derivatives bounded by functions [PDF]
Fanwei Meng, Qinghua Feng
core +4 more sources
Ostrowski type fractional integral operators for generalized (;,,)−preinvex functions [PDF]
In the present paper, the notion of generalized (;,,)−preinvex function is applied to establish some new generalizations of Ostrowski type inequalities via fractional integral operators.
Kashuri, A., Liko, R.
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