
handle: 11587/338462
A quojection is a Fréchet space \(F\) which is the projective limit of a sequence of Banach spaces \(X_ n\) and surjective mappings \(R_ n: X_{n+1}\to X_ n\). A quojection is called twisted if it is not isomorphic to a product of Banach spaces. [For information about quojections see: the authors, Nato ASI Ser., Ser. C 287, 235-254 (1989; Zbl 0711.46008).] It is known that every quojection is a quotient of a countable product of Banach spaces [see \textit{J. Bonet}, \textit{M. Maestre}, the authors and \textit{D. Vogt}, ibid. 287, 355-356 (1989; Zbl 0711.46007)]. The present paper is devoted to investigation of twisted quojections which are quotients of products of Banach spaces by Banach subspaces.
twisted quojections, quotients of products of Banach spaces by Banach subspaces, Fréchet space, Spaces defined by inductive or projective limits (LB, LF, etc.), complemented subspace, projective limit of a sequence of Banach spaces and surjective mappings
twisted quojections, quotients of products of Banach spaces by Banach subspaces, Fréchet space, Spaces defined by inductive or projective limits (LB, LF, etc.), complemented subspace, projective limit of a sequence of Banach spaces and surjective mappings
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