AbstractThe combinatorial identities and norm inequalities in a recent article [1] in this journal are reinterpreted and their proofs simplified by recasting them in a classical context. It is also shown that the classical methods are in general more powerful than those in [1] when applied to any Hausdorff mean
We propose a survey on composition operators in classical Sobolev spaces. We mention results obtaine...
The sequence space l(p) having an important role in summability theory was defined and studied by Ma...
AbstractUsing techniques of a geometrical nature, the following result is proved: denoting by Iqp(M)...
AbstractIn this paper, we have obtained inclusion among Euler sequence spaces by establishing inequa...
In this paper, we have obtained inclusion among Euler sequence spaces by establishing inequalities i...
In this paper, we have obtained inclusion among Euler sequence spaces by establishing inequalities i...
AbstractLetf:Rn→Rbe a seminorm and let (ei)1≤i≤nbe the canonical base ofRn. DenoteM=12 maxr,sf(er−es...
The aim of this paper is to show that Euler's exponential formula $\lim_{n\rightarrow\infty}\linebre...
AbstractWe show that the alternating inequalities associated with Ch. Jordan's formulae for the prob...
We consider sets of inequalities in Real Analysis and construct a topology such\ud that inequalities...
summary:In this paper we consider the problem of finding upper bounds of certain matrix operators su...
AbstractGeneralizing a result of Weyl, we give some sufficient conditions for a real sequence (an) t...
Abstract. We consider sets of inequalities in Real Analysis and construct a topology such that inequ...
The article studies the convergence of trigonometric Fourier series via a new Tauberian theorem for ...
AbstractWe give a condition which ensures that if one inequality of Sobolev–Poincaré type is valid t...
We propose a survey on composition operators in classical Sobolev spaces. We mention results obtaine...
The sequence space l(p) having an important role in summability theory was defined and studied by Ma...
AbstractUsing techniques of a geometrical nature, the following result is proved: denoting by Iqp(M)...
AbstractIn this paper, we have obtained inclusion among Euler sequence spaces by establishing inequa...
In this paper, we have obtained inclusion among Euler sequence spaces by establishing inequalities i...
In this paper, we have obtained inclusion among Euler sequence spaces by establishing inequalities i...
AbstractLetf:Rn→Rbe a seminorm and let (ei)1≤i≤nbe the canonical base ofRn. DenoteM=12 maxr,sf(er−es...
The aim of this paper is to show that Euler's exponential formula $\lim_{n\rightarrow\infty}\linebre...
AbstractWe show that the alternating inequalities associated with Ch. Jordan's formulae for the prob...
We consider sets of inequalities in Real Analysis and construct a topology such\ud that inequalities...
summary:In this paper we consider the problem of finding upper bounds of certain matrix operators su...
AbstractGeneralizing a result of Weyl, we give some sufficient conditions for a real sequence (an) t...
Abstract. We consider sets of inequalities in Real Analysis and construct a topology such that inequ...
The article studies the convergence of trigonometric Fourier series via a new Tauberian theorem for ...
AbstractWe give a condition which ensures that if one inequality of Sobolev–Poincaré type is valid t...
We propose a survey on composition operators in classical Sobolev spaces. We mention results obtaine...
The sequence space l(p) having an important role in summability theory was defined and studied by Ma...
AbstractUsing techniques of a geometrical nature, the following result is proved: denoting by Iqp(M)...