Autor:	Alexey Ostrovsky
Rok vydání:	2017
Předmět:	010101 applied mathematics Combinatorics Universally measurable set Measurable function 010102 general mathematics Luzin N property Open set Geometry and Topology Function (mathematics) 0101 mathematics Topology 01 natural sciences Mathematics
Zdroj:	Topology and its Applications. 230:45-50
ISSN:	0166-8641
Popis:	A resolvably measurable function is a real-valued function for which the preimage of each open set is resolvable. It is shown that resolvably measurable functions f : X ⊂ R → Y ⊂ R (a subclass of Δ 2 0 -measurable functions) have a decomposition into countably many continuous restrictions.
Databáze:	OpenAIRE
Externí odkaz:	https://explore.openaire.eu/search/publication?articleId=doi_________::6d61fce8ddd44a48602d015b2286d31a https://doi.org/10.1016/j.topol.2017.08.007 Zobrazit plný text záznamu Full Text from ScienceDirect