Bases in the space analytic Dirichlet transformations.
Bases in the space of entire Dirichlet funtions of two complex variables.
Bases in the spaces and
Bases in weakly sequentially complete Banach spaces
Bases, lacunary sequences and complemented subspaces in the spaces
Bases, suites lacunaires dans les espaces , d’après Kadec et Pelczynski
Bases, suites lacunaires dans les espaces , d’après Kadec et Pelczynski (suite et fin)
ℱ-bases with brackets and with individual brackets in Banach spaces
We provide a partial answer to the question of Vladimir Kadets whether given an ℱ-basis of a Banach space X, with respect to some filter ℱ ⊂ 𝒫(ℕ), the coordinate functionals are continuous. The answer is positive if the character of ℱ is less than 𝔭. In this case every ℱ-basis is an M-basis with brackets which are determined by an element of ℱ.
Bases y casirreflexividad en espacios de Banach.
Basic compactness properties of nonconforming and hybrid finite element spaces
Basic properties of Sobolev's spaces on time scales.
Basic relations valid for the Bernstein spaces and their extensions to larger function spaces via a unified distance concept
Some basic theorems and formulae (equations and inequalities) of several areas of mathematics that hold in Bernstein spaces are no longer valid in larger spaces. However, when a function f is in some sense close to a Bernstein space, then the corresponding relation holds with a remainder or error term. This paper presents a new, unified approach to these errors in terms of the distance of f from . The difficult situation of derivative-free error estimates is also covered.
Basic sequences and reflexivity of Banach spaces
Basic sequences and smooth norms in Banach spaces
Basic sequences in (s)
Basic sequences in some regular Köthe spaces.
Basic sequences in stable infinite type power series spaces
Basis in the big disk algebra and in the corresponding Hardy-space.
Basis sequences in a stable finite type power series space
Bayoumi Quasi-Differential is different from Fréchet-Differential
We prove that the Quasi Differential of Bayoumi of maps between locally bounded F-spaces may not be Fréchet-Differential and vice versa. So a new concept has been discovered with rich applications (see [1–6]). Our F-spaces here are not necessarily locally convex