Lifting in the space of measurable sections [in Russian]

Gutman A.E.

Lifting in the space of measurable sections [in Russian] //

Report abstract. XV All-USSR School on the theory of operators in function spaces (Nizhny Novgorod, September 13–20, 1991): Proceedings. Nizhny Novgorod, 1991. P. 63.

It is shown that the space of classes of essentially bounded measurable functions acting into a Banach space X admits a lifting if and only if the space X is finitely-dimensional or the domain of definition is atomic. The minimal extension of a constant measurable Banach bundle is described which ensures existence of a lifting.

Type	Report abstract
Authors	Gutman Alexander Efimovich
Title	Lifting in the space of measurable sections
Book	XV All-USSR School on the theory of operators in function spaces (Nizhny Novgorod, September 13–20, 1991): Proceedings
Address	Nizhny Novgorod
Year	1991
Pages	63
Language	Russian
©	1991.09.13
Files	Report abstract (PDF) Cover (PDF)
Links	Record in BibTeX format Information on ResearchGate
Project	Order analysis Development of the theory of lattice-normed spaces and dominated operators

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Last updated
July 19, 2018