Sobre sumabilidad Cesáro en el espacio CS (II).
Sobre topologías localmente convexas en espacios de sucesiones.
This paper deals with locally convex topological sequence spaces. We first consider solid topologies in order to obtain some results that will be useful later. The main part of this paper is devoted to a detailed study of the normal topology of a dual pair of sequence spaces. We obtain criterions for this topology to be normable or metrizable, and conditions under which it coincides with the Mackey topology on echelon and coechelon spaces of order p. Finally we use the former results on solid topologies...
Sobre topologías localmente convexas en espacios de sucesiones (II).
En el presente volumen se publican solamente los dos últimos capítulos de este artículo. Los tres restantes aparecieron en el número anterior.
Solidity in sequence spaces.
Relations are established between several notions of solidity in vector-valued sequence spaces, and a generalized Köthe-Toeplitz dual space is introduced in the setting of a Banach algebra.
Some aspects of λ(P0,N)-nuclearity.
Some combinatorial and probabilistic inequalities and their application to Banach space theory
Some Dense Barrelled Subspaces of ... and Incomplete ...-Spaces.
Some generalized difference sequence spaces of invariant means defined by Orlicz functions.
Some geometric properties in Orlicz sequence spaces equipped with Orlicz norm.
Some Geometric Properties of Integral Modules.
Some geometric properties related to fixed point theory in Cesàro spaces.
Some -type new sequence spaces and their geometric properties.
Some linear topological properties of the spaces of operators on Hilbert space
Some Mazur-Orlicz-Brudno like theorems
Some more Steinhaus type theorems over valued fields
Some new double sequence spaces defined by Orlicz function in -normed space.
Some new sequence spaces defined by a modulus function
Some properties of ,0 < p < 1
Some properties of spaces.
Some results on packing in Orlicz sequence spaces
We present monotonicity theorems for index functions of N-fuctions, and obtain formulas for exact values of packing constants. In particular, we show that the Orlicz sequence space generated by the N-function N(v) = (1+|v|)ln(1+|v|) - |v| with Luxemburg norm has the Kottman constant , which answers M. M. Rao and Z. D. Ren’s [8] problem.