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Fréchet space
(redirected from Frechet space)

    Also found in: Wikipedia 0.01 sec.
Fréchet space [frā′shā ‚spās]
(mathematics)
A topological vector space that is locally convex, metrizable, and complete.
A topological vector space that is metrizable and complete.
T1 space


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Huang (15) generalized the Mankiewicz's result to Frechet spaces.
On the isometric extension problem: a survey by Li, Lei; Liu, Rui / Tamsui Oxford Journal of Mathematical Sciences
p]dt is p-convex modular, and such an Orlicz space is only the Frechet space with the F-norm [[absolute value of x].
On chaotic and stable behaviour of the von Foerster-Lasota equation ... by Dawidowicz, Antoni Leon; Poskrobko, Anna / Proceedings of the Estonian Academy of Sciences
Recall that a linear topological space is called a Frechet space if it is metrizable, complete and locally convex.
Observability of a class of linear dynamic infinite systems on time ... by Mozyrska, Dorota; Bartosiewicz, Zbigniew / Proceedings of the Estonian Academy of Science Physics/Mathematics
 
 
 
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