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Search Results: 1 - 10 of 2780 matches for " qfractio- nal hilbert-pachpatte inequality. "
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q? Fractional Inequalities
Anastassiou,George A;
Cubo (Temuco) , 2011, DOI: 10.4067/S0719-06462011000100005
Abstract: here we give q?fractional poincaré type, sobolev type and hilbert-pachpatte type integral inequalities, involving q?fractional derivatives of functions. we give also their generalized versions.
q Fractional Inequalities
George A Anastassiou
Cubo : A Mathematical Journal , 2011,
Abstract: Here we give q fractional Poincaré type, Sobolev type and Hilbert-Pachpatte type integral inequalities, involving q fractional derivatives of functions. We give also their generalized versions. Estudiamos el tipo q fraccional Poincaré, el tipo Sobolev y el tipo integral de inecuaciones de Hilbert-Pachpatte, involucrando a q fraccional derivados de funciones. Damos también las versiones generalizadas.
A Hilbert-Type Inequality with Some Parameters and the Integral in Whole Plane  [PDF]
Zitian Xie, Zheng Zeng
Advances in Pure Mathematics (APM) , 2011, DOI: 10.4236/apm.2011.13019
Abstract: In this paper, by introducing some parameters and estimating the weight coefficient, we give a new Hilbert’s inequality with the integral in whole plane and with a non-homogeneous and the equivalent form is given as well. The best constant factor is calculated by the way of Complex Analysis.
On Hilbert’s Integral Inequality and Its Applications  [PDF]
Waad T. Sulaiman
Applied Mathematics (AM) , 2011, DOI: 10.4236/am.2011.23045
Abstract: The main result of this paper is presented as follows Let h is homogeneous and symmetric of degree and Then where provided the integrals on the RHS do exists. Some other special cases are also deduced
A new extension of Hilbert's inequality for multifunctions with best constants factors
H. A. Agwo
ACTA MATHEMATICA UNIVERSITATIS COMENIANAE , 2009,
Abstract: The aim of this paper is to establish a new extension of Hilbert's inequality and Hardy-Hilbert's inequality for multifunctions with best constants factors. Also, we present some applications for Hilbert's inequality which give new integral inequalities.
A new extension of Hilbert's inequality for multifunctions with best constant factors
H. A. Agwo
ACTA MATHEMATICA UNIVERSITATIS COMENIANAE , 2009,
Abstract: The aim of this paper is to establish a new extension of Hilbert's inequality and Hardy-Hilbert's inequality for multifunctions with best constants factors. Also, we present some applications for Hilbert's inequality which give new integral inequalities.
一个新的半离散Hilbert型不等式
A New Half-Discrete Hilbert’s Inequality
 [PDF]

谢子填, 曾峥
Pure Mathematics (PM) , 2012, DOI: 10.12677/pm.2012.21003
Abstract: 应用权函数,给出一个新的有最佳常数因子的半离散Hilbert型不等式。同时给出他的等价式。
In this paper, by introducing some parameters and estimating the weight function, we give a new half-discrete Hilbert-type inequality with a best constant factor. The equivalent inequality forms is considered.
Existence of solutions for nonlinear mixed type integrodifferential equation of second order
Haribhau Laxman Tidke,M. B. Dhakne
Surveys in Mathematics and its Applications , 2010,
Abstract: In this paper, we investigate the existence of solutions for nonlinear mixed Volterra-Fredholm integrodifferential equation of second order with nonlocal conditions in Banach spaces. Our analysis is based on Leray-Schauder alternative, rely on a priori bounds of solutions and the inequality established by B. G. Pachpatte.
Seleberg type inequalities in Hilbert C*-modules
N. Bounader,A. Chahbi
International Journal of Mathematical Analysis , 2013,
Abstract: In this paper we prove a type and refinement of Selberg type inequalitiesin Hilbert C -modules. Some applications for improving theCauchy-Schwartz, the Bessel, the Bombiari and The Boas - Bellmantype inequality resulte are given.
A New Hilbert-Type integral inequality with the Homogeneous Kernel of Degree -2 and with the Integral in Whole Plane
Zitian Xie,Zheng Zeng
Journal of Applied Mathematics and Bioinformatics , 2012,
Abstract: In this paper, by estimating the weight function, we give a new Hilbert-type inequality with the homogeneous kernel of degree -2 and with the integral in whole plane.As applications,we consider the equivalent form and some particular results.
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