A Relation between Diagonal and Unconditional Basis Constants.
A remark on p-integral and p-absolutely summing operators form into
A remark to a paper of Janas “Toeplitz operators related to certain domains in ”
Algebraic generation of B(X) by two subalgebras with square zero
Almost exactness in normed spaces II
In the normed space of bounded operators between a pair of normed spaces, the set of operators which are "bounded below" forms the interior of the set of one-one operators. This note is concerned with the extension of this observation to certain spaces of pairs of operators.
Almost isomeric embeddings of in pre-duals of von Neumann algebras.
An isomorphic characterization of the Schmidt class
Applications -sommantes
Approximationszahlen, p-nukleare Operatoren und Hilbertraumcharakterisierungen.
Ball remotal subspaces of Banach spaces
We study Banach spaces X with subspaces Y whose unit ball is densely remotal in X. We show that for several classes of Banach spaces, the unit ball of the space of compact operators is densely remotal in the space of bounded operators. We also show that for several classical Banach spaces, the unit ball is densely remotal in the duals of higher even order. We show that for a separable remotal set E ⊆ X, the set of Bochner integrable functions with values in E is a remotal set in L¹(μ,X).
Banach ideals on Hilbert spaces
Banach spaces of compact operators
Banach triples with generalized inverses.
Beschränkte Operatoren: Bemerkungen zu einer Arbeit von P. Uss
Bounded linear maps between (LF)-spaces.
Characterizations of pairs (E,F) of complete (LF)?spaces such that every continuous linear map from E to F maps a 0?neighbourhood of E into a bounded subset of F are given. The case of sequence (LF)?spaces is also considered. These results are similar to the ones due to D. Vogt in the case E and F are Fréchet spaces. The research continues work of J. Bonet, A. Galbis, S. Önal, T. Terzioglu and D. Vogt.
CL-spaces and numerical radius attaining operators.
Commutators of compact operators.
Compact non-nuclear operator problem
Complex rotundities and midpoint local uniform rotundity in symmetric spaces of measurable operators
We investigate the relationships between strongly extreme, complex extreme, and complex locally uniformly rotund points of the unit ball of a symmetric function space or a symmetric sequence space E, and of the unit ball of the space E(ℳ,τ) of τ-measurable operators associated to a semifinite von Neumann algebra (ℳ,τ) or of the unit ball in the unitary matrix space . We prove that strongly extreme, complex extreme, and complex locally uniformly rotund points x of the unit ball of the symmetric...
Cones in tensor products of ordered Banach spaces.