On the stability of strongly continuous semigroups of positive operators on
On the structure of commuting isometries
On the Structure of Non-Weakly Compact Operators on Banach Lattices.
On the structure of positive maps between matrix algebras
The structure of the set of positive unital maps between M₂(ℂ) and Mₙ(ℂ) (n ≥ 3) is investigated. We proceed with the study of the "quantized" Choi matrix thus extending the methods of our previous paper [MM2]. In particular, we examine the quantized version of Størmer's extremality condition. Maps fulfilling this condition are characterized. To illustrate our approach, a careful analysis of Tang's maps is given.
On the structure of the wave operators in one dimensional potential scattering.
On the Sublinear Functional Associated to a Family of Invariant Means.
On the sublinear operators factoring through .
On the surjective (injective) envelope of strictly (co-) singular operators
On the surjectivity of linear transformations.
On the tensor product weakly compact operators.
On the Tensor Stability of s-Number Ideals.
On the Toëplitz corona problem.
The aim of this note is to characterize the vectors g = (g1, . . . ,gk) of bounded holomorphic functions in the unit ball or in the unit polydisk of Cn such that the Corona is true for them in terms of the H2 Corona for measures on the boundary.
On the topological reflexivity of the isometry group of the suspension of B(H)
We describe the topological reflexive closure of the isometry group of the suspension of B(H).
On the topology of compactoid convergence in non-Archimedean spaces
On the trace of some operators
On the uncomplemented subspace
On the Unicelluarity of l... (w).
On the upper envelopes of a family of -disjoint operators.
On the weak decomposition property
We study a new class of bounded linear operators which strictly contains the class of bounded linear operators with the decomposition property (δ) or the weak spectral decomposition property (weak-SDP). We treat general local spectral properties for operators in this class and compare them with the case of operators with (δ).
On the weighted estimate of the Bergman projection
We present a proof of the weighted estimate of the Bergman projection that does not use extrapolation results. This estimate is extended to product domains using an adapted definition of Békollé-Bonami weights in this setting. An application to bounded Toeplitz products is also given.