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A general Ostrowski-type inequality

Statistics & Probability Letters, 2005
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de la Cal, J., Cárcamo, J.
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On Multivariate Ostrowski Type Inequalities

2011
In this paper several multivariate Ostrowski integral inequalities are established. These generalize some existing results of Pachpatte and provide new estimates to inequalities of this type.
Zhao, CJ, Cheung, WS
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On the Ostrowski type integral inequality

2010
Motivated by Ostrowski's inequality and some related investigations, the author presents an inequality for functions \(f:[a,b]\times [c,d]\to \mathbb R\) fulfilling further regularity properties.
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Multidimensional Ostrowski-type Inequalities

2012
The Ostrowski inequality (7) has been generalized over the last years in a number of ways. The first multidimensional version of the Ostrowski’s inequality was given by G.V. Milovanovi´c in [76] (see also [80, p. 468]). Recently a number of authors have written about multidimensional generalizations, extensions and variants of the Ostrowski’s ...
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Some new inequalities of Ostrowski type

2003
The author establishes several Ostrowski type inequalities by assuming some special properties of the derivative of the function \(f\) around a given point \(x \in (a,b).\) In addition, several consequences of the results obtained are given. For completeness, we state one of the remarkable inequalities established in the paper.
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Quantum Ostrowski‐type integral inequalities for functions of two variables

Mathematical Methods in the Applied Sciences, 2021
Huseyin Budak   +2 more
exaly  

Generalizations of weighted Ostrowski type inequalities for mappings of bounded variation and their applications

Computers and Mathematics With Applications, 2008
Kuei-Lin Tseng   +1 more
exaly  

On the generalization of Ostrowski and Grüss type discrete inequalities

Computers and Mathematics With Applications, 2011
Erhan Set
exaly  

Ostrowski type inequalities and applications in numerical integration for interval-valued functions

Soft Computing, 2014
Y Chalco-Cano   +2 more
exaly  

Exponential Pompeiu's type inequalities with applications to Ostrowski's inequality

2015
In [Mathematica, Timisoara 22, 143--146 (1946; Zbl 0060.14601)], \textit{D. Pompeiu} derived a variant of Lagrange's mean value theorem, known as Pompeiu's mean value theorem. Its consequence is the Pompeiu inequality. In this paper, some Pompeiu-type inequalities for complex-valued absolutely continuous functions with exponential instead of identity ...
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