Some geometric inequalities in a new Banach sequence space.
Some geometric properties concerning fixed point theory.
The Fixed Point Theory for nonexpansive mappings is strongly based upon the geometry of the ambient Banach space. In section 1 we state the role which is played by the multidimensional convexity and smoothness in this theory. In section 2 we study the computation of the normal structure coefficient in finite dimensional lp-spaces and its connection with several classic geometric problems.
Some geometric properties in Orlicz sequence spaces equipped with Orlicz norm.
Some geometric properties of a generalized Cesàro sequence space.
Some geometric properties of finite dimensional, symmetric Banach spaces
Some Geometric Properties of Integral Modules.
Some geometric properties of sequence spaces involving lacunary sequence.
Some geometric properties of typical compact convex sets in Hilbert spaces
An investigation is carried out of the compact convex sets X in an infinite-dimensional separable Hilbert space , for which the metric antiprojection from e to X has fixed cardinality n+1 ( arbitrary) for every e in a dense subset of . A similar study is performed in the case of the metric projection from e to X where X is a compact subset of .
Some geometric properties related to fixed point theory in Cesàro spaces.
Some Grothendieck's problems in the context of the αpq-tensor products.
The positive and negative results related to the problem of topologies of Grothendieck [2] have given many information on the projective and injective tensor products of Fréchet and DF-spaces. The purpose of this paper is to give some results about analogous questions in αpq-Lapresté's tensor products [4, chapitre 1] and in spaces of dominated operators Pietsch [5] for a class of Fréchet spaces having a certain kind of decomposition studied dy Bonet and Díaz [1] called T-decomposition. After that...
Some groups whose reduced -algebra is simple
Some Grüss type inequalities in inner product spaces.
Some homological properties of Banach algebras associated with locally compact groups
We investigate some homological notions of Banach algebras. In particular, for a locally compact group G we characterize the most important properties of G in terms of some homological properties of certain Banach algebras related to this group. Finally, we use these results to study generalized biflatness and biprojectivity of certain products of Segal algebras on G.
Some inequalities arising from vector-valued Dirac deltas.
Some inequalities concerning the weakly convergent sequence coefficient in Banach spaces.
Some inequalities in functional analysis, combinatorics, and probability theory.
Some integral representations of differentiable functions.
Some isomorphic properties in projective tensor products
We give sufficient conditions implying that the projective tensor product of two Banach spaces and has the -sequentially Right and the --limited properties, .
Some -type new sequence spaces and their geometric properties.
Some linear topological properties of the hardy spaces