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In the paper, by using the way of weight functions and the theory of operators, we define a new Hilbert-type integral operator and obtain its norm. As applications, a Hilbert-type operator inequality ...
In the paper, by introducing two pairs of conjugate exponents(p,q) and (r,s), we establish a new generalizations of the Hilbert-type ineqaulity with a best constant. As application, the reverse and it...
The aim of this paper is to obtain fixed point theorems for hybrid pairs of single valued and multivalued mappings satisfying a contractive condition of integral type in general settings. Several well...
In this paper we establish some new integral inequalities related to a certain inequality arising in the theory of dynamic equations on time scales.
Two new inequalities similar to Hardy- Hilbert’s inequality are given.
As application, some sharp results of Widder’s inequality and Hardy-Littlewood’s inequality are obtained.
The reverse of the Hardy-Hilbrt's Integral inequality via Minkowski'sinequality in its general form is given. As an application, a special case is deduced.
New generalizations of Hardy-Hilbert's integral inequality and its reverse via new methods are established.
ON AN INTEGRAL INEQUALITY     Integral Inequality       2008/11/26
In the present paper some new integral inequalities are presented.
In this paper, an integral inequality and an application of it, that imply the Chebyshev functional for two 3-convex (3-concave) functions, are given.
This paper deals with a relation between Hardy-Hilbert's integral inequality and Mulholland's integral inequality with a best constant factor, by using the Beta function and introducing a parameter A...
A generalization of Constantin's integral inequality and its discrete analogy are established. A discrete analogue of Okrasinsky's model for the infiltration phenomena of a fluid is also discussed to ...
An Integral Inequality Bounding the Autocorrelation of a Pulse or Sequence at a Known Lag.
In this note, as a complement of an open problem by F. Qi in the paper [Several integral inequalities, J. Inequal. Pure Appl. Math., 1(2) (2002), Art. 54. http://jipam.vu.edu.au/article.php?sid=113. ...

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