Boundaries in inductive limit topological algebras.
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.
Bounded operators on tensor products of Banach lattices
Bounded sets in fast complete inductive limits.
Bounded sets in projective tensor products of hilbertizable locally convex spaces
Bundles of Banach algebras.