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A Generalization of Hardy-Hilbert's Inequality for Non-homogeneous Kernel
Authors: Namita Das, Srinibas Sahoo
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Abstract
This paper deals with a generalization of Hardy-Hilbert's inequality for non-homogeneous kernel by considering sequences (sn), (tn), the functions Φp, Φq and parameter λ. This inequality generalizes both Hardy-Hilbert's inequality and Mulholland's inequality, which includes most of the recent results of this type. As applications, the equivalent form, some particular results and a generalized Hardy-Littlewood inequality are established.E-mail: ,
Fulltext
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Contents
- Transversals in loops. 3. Loop transversals
- Spectra of semimodules
- A Generalization of Hardy-Hilbert's Inequality for Non-homogeneous Kernel
- Topologies on Specg(M)
- Vague Lie Ideals of Lie Algebras
- On conjugate sets of quasigroups
- Categorial aspects of the semireflexivity
- Inclusion Radii for the Zeros of Special Polynomials
- On LCA groups whose rings of continuous endomorphisms have at most two non-trivial closed ideals. I
- Semilattices of r-archimedean subdimonoids
