Results 91 to 100 of about 67,609 (152)
On applications of Caputo k-fractional derivatives
This research explores Caputo k-fractional integral inequalities for functions whose nth order derivatives are absolutely continuous and possess Grüss type variable bounds. Using Chebyshev inequality (Waheed et al. in IEEE Access 7:32137–32145, 2019) for
Ghulam Farid +5 more
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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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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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In this paper, we present some Ostrowski⁻Grüss-type inequalities on time scales for functions whose derivatives are bounded by functions for k points via a parameter. The 2D versions of these inequalities are also presented.
Seth Kermausuor, Eze R. Nwaeze
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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
Quantum Estimates for Different Type Intequalities through Generalized Convexity. [PDF]
Almutairi OB.
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Some new inequalities of the Grüss type for conformable fractional integrals
In the paper, the authors establish some new inequalities of the Grüss type for conformable fractional integrals. These inequalities generalize some known results.
Gauhar Rahman +2 more
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Improvements of a Grüss type inequality of vectors in normed linear spaces and applications [PDF]
In this paper, improvement of a Grüss type inequality of vectors in normed linear spaces was proved. In the proofs we used Abel’s inequality.
Božidar Tepeš, Josip Pečarić
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An Ostrowski-Grüss type inequality on time scales [PDF]
Wenjun Liu, Qú Ôc-Anh Ngô
semanticscholar +1 more source
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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