A generalized form of Grüss type inequality and other integral inequalities
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Publication:2405601
DOI10.1186/1029-242X-2014-119zbMath1372.26019WikidataQ59322845 ScholiaQ59322845MaRDI QIDQ2405601
Loredana Ciurdariu, Nicuşor Minculete
Publication date: 26 September 2017
Published in: Journal of Inequalities and Applications (Search for Journal in Brave)
Inequalities for sums, series and integrals (26D15) Inequalities involving derivatives and differential and integral operators (26D10)
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Cites Work
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- On generalizations of Grüss inequality in inner product spaces and applications
- Some further remarks on the Ostrowski generalization of Chebyshev's inequality
- Grüss' inequality for positive linear functionals
- Some integral inequalities of Grüss type
- Grüss-type and Ostrowski-type inequalities in approximation theory
- A note on Ostrowski's inequality
- A Better Bound on the Variance
- On several inequalities obtained from generalizations of Young's inequality by a power series approach
- Bounds for the normalised Jensen functional
- A refinement of the inequality between arithmetic and geometric means
- Grüss's inequality, its probabilistic interpretation, and a sharper bound
- Some improvements of Grüss type inequality
- Some sharp Ostrowski-Grüss type inequalities
- Convex functions and their applications. A contemporary approach
- Über das Maximum des absoluten Betrages von \[ \frac 1{b-a}\int _a^bf(x)g(x)\,dx-\frac 1{(b-a)^2}\int _a^bf(x)\,dx\int _a^bg(x)\,dx. \ .]
