Results 71 to 80 of about 495 (141)
Generalizations of Ostrowski type inequalities via Hermite polynomials
We present new generalizations of the weighted Montgomery identity constructed by using the Hermite interpolating polynomial. The obtained identities are used to establish new generalizations of weighted Ostrowski type inequalities for differentiable ...
Ljiljanka Kvesić +2 more
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Discrete Grüss type inequality on fractional calculus [PDF]
We give a discrete Grüss type inequality on fractional ...
AF Güvenilir +31 more
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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
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Harmonic Multivariate Ostrowski and Grüss Type Inequalities for Several Functions
Here we derive very general multivariate Ostrowski and Grüss type inequalities for several functions by involving harmonic polynomials. Estimates are with respect to all basic norms.
Anastassiou George A.
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In this article, the Montgomery identity and Ostrowski inequality are established for univariate first-order diamond-alpha differentiable functions.
Marwa M. Tharwat +6 more
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Generalized Steffensen’s inequality by Montgomery identity
By using generalized Montgomery identity and Green functions we proved several identities which assist in developing connections with Steffensen’s inequality.
Saad Ihsan Butt +3 more
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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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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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Grüss type integral inequalities for generalized Riemann-Liouville k-fractional integrals
Integral inequalities are considered to be important as they have many applications described by a number of researchers. Moreover, the theory of fractional calculus is used in solving differential, integral, and integro-differential equations and also ...
Shahid Mubeen, Sana Iqbal
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Some integral inequalities for operator monotonic functions on Hilbert spaces
Let f be an operator monotonic function on I and A, B∈I (H), the class of all selfadjoint operators with spectra in I. Assume that p : [0.1], →ℝ is non-decreasing on [0, 1].
Dragomir Silvestru Sever
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