Removability of ideals in commutative Banach algebras
Removable singularities for spaces of analytic functions, .
Removable singularities for weighted Bergman spaces
We develop a theory of removable singularities for the weighted Bergman space , where is a Radon measure on . The set is weakly removable for if , and strongly removable for if . The general theory developed is in many ways similar to the theory of removable singularities for Hardy spaces, and locally Lipschitz spaces of analytic functions, including the existence of counterexamples to many plausible properties, e.g. the union of two compact removable singularities needs not be removable....
Removing the interior of the spectrum
Renormage de certains espaces d'operateurs.
Renormalization group approach to zero temperature Bose condensation.
Renormalizations of Banach and locally convex algebras
Renormalized solutions for nonlinear degenerate elliptic problems with L1 data.
Renorming and operators.
Renorming Banach spaces with many projections and smoothness properties.
Renorming Concerning Mazur's Intersection Property of Balls for Weakly Compact Convex Sets.
Renorming in the Space of Bochner Intgrable Functions.
Renormings of c 0 and the minimal displacement problem
The aim of this paper is to show that for every Banach space (X, || · ||) containing asymptotically isometric copy of the space c0 there is a bounded, closed and convex set C ⊂ X with the Chebyshev radius r(C) = 1 such that for every k ≥ 1 there exists a k-contractive mapping T : C → C with [...] for any x ∊ C.
Repeat distributions from unequal crossovers
It is a well-known fact that genetic sequences may contain sections with repeated units, called repeats, that differ in length over a population, with a length distribution of geometric type. A simple class of recombination models with single crossovers is analysed that result in equilibrium distributions of this type. Due to the nonlinear and infinite-dimensional nature of these models, their analysis requires some nontrivial tools from measure theory and functional analysis, which makes them interesting...
Report on K-theory for convenient algebras. II.
Report on twisted sums of Banach spaces.
This note is to report some of the advances obtained as a follow-up of the book [2] on the topic of twisted sums of Banach spaces. Since this announcement is no longer enough to contain the theory being developed, we submit the interested reader to [2] and to [1], where full details and proofs shall appear.
Representable Banach Spaces and Uniformly Gateaux-Smooth Norms
It is proved that a representable non-separable Banach space does not admit uniformly Gâteaux-smooth norms. This is true in particular for C(K) spaces where K is a separable non-metrizable Rosenthal compact space.
Representación de los espacios vectoriales topológicos localmente convexos de funciones infinitamente diferenciables.
Representaciones de los espacios OM (E) y DLP (E).
Representation and duality of multiplication operators on archimedean Riesz spaces