-absolutely summing operators on the space and applications.
A normability condition on locally convex spaces.
In a previous work (1990) we introduced a certain property (y) on locally convex spaces and used it to remove the assumption of separability from the theorem of Bellenot and Dubinsky on the existence of nuclear Köthe quotients of Fréchet spaces. Our purpose is to examine condition (y) further and relate it to some other normability conditions. Some of our results were already announced in Önal (1989).
A note on -ideals in certain algebras of operators.
A note on natural tensor products containing complemented copies of
A note on polynomials versions
A note on reflexivity of projective tensor products
A remark on a Banach-Steinhaus theorem of Narang
A uniform boundedness principle of Pták
The Antosik-Mikusinski Matrix Theorem is used to give an extension of a uniform boundedness principle due to V. Pták to certain metric linear spaces. An application to bilinear operators is given.
Absolute bases, tensor products and a theorem of Bohr
Absolutely summing operators between Banach spaces of finite cotype.
Algebraic generation of B(X) by two subalgebras with square zero
An abstract uniform boundedness result
An inverse problem for time-harmonic electromagnetic currents in a smoothly layered medium.
is generated in strong operator topology by two of its elements
Barrelledness of Lb(E,X) given a Banach space X and a Köthe sequence space E.
(BB) properties on Fréchet spaces.
Bilinear forms and nuclearity
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 sets in .
Bounded sets in projective tensor products of hilbertizable locally convex spaces