EUDML | On the functors Ext¹(E,F) for Fréchet spaces

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Displaying similar documents to “On the functors Ext¹(E,F) for Fréchet spaces”

Characterization of subspaces and quotients of nuclear $L_{f} (α, \infty)$ -spaces

Heikki Apiola (1983)

Compositio Mathematica

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Equivalent nuclear systems

Ed. Dubinsky (1970)

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Moscatelli, Vincenzo Bruno

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Bilinear forms and nuclearity

Hans Jarchow, Kamil John (1994)

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Analytic functionals on fully nuclear spaces

Seán Dineen (1982)

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Structure of spaces of germs of holomorphic functions.

Nguyen Van Khue, P. Thien Danh (1997)

Publicacions Matemàtiques

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Let E be a Frechet (resp. Frechet-Hilbert) space. It is shown that E ∈ (Ω) (resp. E ∈ (DN)) if and only if [H(O)]' ∈ (Ω) (resp. [H(O)]' ∈ (DN)). Moreover it is also shown that E ∈ (DN) if and only if H(E') ∈ (DN). In the nuclear case these results were proved by Meise and Vogt [2].

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Elisabetta M. Mangino (1996)

Revista de la Real Academia de Ciencias Exactas Físicas y Naturales

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Holomorphic functions of uniformly bounded type on nuclear Fréchet spaces

Reinhold Meise, Dietmar Vogt (1986)

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