Results 31 to 40 of about 320 (142)
On Logarithmic Convexity for Differences of Power Means
We proved a new and precise inequality between the differences of power means. As a consequence, an improvement of Jensen's inequality and a converse of Holder's inequality are obtained.
Simic Slavko
doaj
We study a boundary value problem of fractional integrodifferential equations involving Caputo's derivative of order α ∈ (n-1,n) in a Banach space. Existence and uniqueness results for the problem are established by means of the Hölder's inequality ...
Karthikeyan K., Ahmad Bashir
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Some new reverse versions of Hilbert-type inequalities are studied in this paper. The results are established by applying the time scale versions of reverse Hölder's inequality, reverse Jensen's inequality, chain rule on time scales, and the mean ...
Haytham M. Rezk +4 more
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New fractal–fractional Simpson estimates for twice differentiable functions with applications
In this article, we establish a new auxiliary identity on fractal sets for twice local differentiable function involving extended fractal integral operators.
Saad Ihsan Butt +2 more
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Estimation for incomplete information stochastic systems from discrete observations
This paper is concerned with the estimation problem for incomplete information stochastic systems from discrete observations. The suboptimal estimation of the state is obtained by constructing the extended Kalman filtering equation.
Chao Wei
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Jensen's Functionals on Time Scales
We consider Jensen’s functionals on time scales and discuss its properties and applications. Further, we define weighted generalized and power means on time scales.
Matloob Anwar +3 more
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Nonexistence results for ultra-parabolic equations and systems involving fractional Laplacian operator in Heisenberg group. [PDF]
Tsegaw BB.
europepmc +1 more source
Refinements of Hölder's inequality derived from functions $\psi_{p,q,\lambda}$ and $\phi_{p,q,\lambda}$ [PDF]
Ludmila Nikolova, Sanja Varošanec
openalex +1 more source
Inequalities of Fejer Type Related to Generalized Convex Functions
This paper deals with some Fejer type inequalities related to (η1, η2)-convex functions. In fact the difference between the right and middle part of Fejer inequality is estimated without using Hölder’s inequality when the absolute value of the derivative
S. Mohammadi Aslani +2 more
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We consider integral error representation related to the Hermite interpolating polynomial and derive some new estimations of the remainder in quadrature formulae of Hermite type, using Holder’s inequality and some inequalities for the Čebyšev functional.
Gorana Aras-Gazic +2 more
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