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A note on strictly regular Fréchet spaces

Identifieur interne : 000910 ( Istex/Corpus ); précédent : 000909; suivant : 000911

A note on strictly regular Fréchet spaces

Auteurs : S. Dierolf ; D. N. Zarnadze

Source :

RBID : ISTEX:3C35CFBC88374DB0CADEE46B7EB829C167BAB85A
Url:
DOI: 10.1007/BF01194053

Links to Exploration step

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<SimplePara>It was V. B. Moscatelli [7] who showed that the class of strictly regular Fréchet spaces is not trivial i.e. does not consist of countable products of Banach spaces only. Recently this class has gained additional interest by a result of K. Floret and V. B. Moscatelli (On bases in strict inductive and projective limits of locally convex spaces, preprint 1983), who proved that a reflexive strictly regular Fréchet space admits an unconditional basis if and only if it is isomorphic to a product of Banach spaces each admitting an unconditional basis.</SimplePara>
<SimplePara>Furthermore, it should be mentioned that the Propositions 3 and 4 of the above note have their roots in the following two articles</SimplePara>
<SimplePara>K.
<Emphasis Type="SmallCaps">Floret</Emphasis>
and M.
<Emphasis Type="SmallCaps">Wriedt</Emphasis>
, Reflexivität und Bestapproximation in Fréchet-Räumen. Arch. Math.
<Emphasis Type="Bold">23</Emphasis>
, 70–72 (1972);</SimplePara>
<SimplePara>M.
<Emphasis Type="SmallCaps">Wriedt</Emphasis>
, Beiträge zur Approximationstheorie in metrisierbaren lokalkonvexen Räumen. Math. Nachr.
<Emphasis Type="Bold">64</Emphasis>
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