Non-archimedean nuclearity
Nicole de Grande-de Kimpe (1981-1982)
Groupe de travail d'analyse ultramétrique
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Displaying similar documents to “Locally convex spaces for which and the Dvoretsky-Rogers theorem”
Non-archimedean nuclearity
Unsolved Problems
N. Aronszajn, L. Gross, S. Kwapień, N. Nielsen, A. Pełczyński, A. Pietsch, L. Schwartz, P. Saphar, S. Chevet, R. Dudley, D. Garling, N. Kalton, B. Mitjagin, S. Rolewicz, E. Schock, J. Daleckiĭ, J. Dobrakov, B. Gelbaum, G. Henkin, L. Nachbin, N. Peck, L. Waelbroeck, P. Porcelli, M. Rao, M. Zerner, V. Zakharjuta (1970)
Studia Mathematica
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1. The operator ideals and measures in linear spaces 469-472 2. Schauder bases and linear topological invariants 473-478 3. Various problems 479-483
Open problems in theory of metric linear spaces
Stefan Rolewicz (1972)
Mémoires de la Société Mathématique de France
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Some properties of DF-dF-spaces.
G. M. Deheri (1995)
Extracta Mathematicae
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Polynomials and multilinear forms on fully nuclear spaces
Philipp J. Boland (1977-1978)
Séminaire Paul Krée
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A normability condition on locally convex spaces.
S. Önal, T. Terzioglu (1991)
Revista Matemática de la Universidad Complutense de Madrid
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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).
Vector measures and nuclearity
Miloslav Duchoň (1988)
Mathematica Slovaca
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