Non-Schwartzian Power Series Spaces.
Non-self mappings in modular spaces and common fixed point theorems
The aim of this paper, is to introduce the convex structure (specially, Takahashi convex structure) on modular spaces. Moreover, we are interested in proving some common fixed point theorems for non-self mappings in modular space.
Non-self-adjoint operator algebras and inverse systems of simplicial complexes.
Nonseparable "James tree" analogues of the continuous functions on the Cantor set
Nonstandard Integration Theory in Topological Vector Lattices.
Nontrivial expansions of zero and representation of analytic functions by series of simple fractions.
Nontrivial isometries on alpha).
Norm and lower bounds of operators on weighted sequence spaces
Norm attaining multilinear forms and polynomials on preduals of Lorentz sequence spaces
For each natural number N, we give an example of a Banach space X such that the set of norm attaining N-linear forms is dense in the space of all continuous N-linear forms on X, but there are continuous (N+1)-linear forms on X which cannot be approximated by norm attaining (N+1)-linear forms. Actually,X is the canonical predual of a suitable Lorentz sequence space. We also get the analogous result for homogeneous polynomials.
Normal operators spaces of distributions.
Normal structure of Musielak-Orlicz spaces.
Normale Auflösbarkeit bei linearen partiellen Differentialoperatoren in lokalen gewichteten Sobolevräumen.
Normale Mengen in Lokal-Konvexen Räumen.
Normalized bases in topological vector spaces
Normed barrelled spaces
In this paper we present a general “gliding hump” condition that implies the barrelledness of a normed vector space. Several examples of subspaces of are shown to be barrelled using the theorem. The barrelledness of the space of Pettis integrable functions is also implied by the theorem (this was first shown in [3]).
Norms that generate the same Wijsman topology on convex sets.
Nota sobre espacios B-normados generalizados.
Some basic properties of generalized normed spaces are investigated.
Note on Köthe Spaces.
Note on quasi-bounded sets.
Note on separation of convex sets