Semicontinuous integrands as jointly measurable maps

Oriol Carbonell-Nicolau

Suppose that (X,A) is a measurable space and Y is a metrizable, Souslin space. Let Au denote the universal completion of A. Given f : X x Y !R and x 2 X, let f (x,xc) be the lower semicontinuous hull of f (x,xc). If f is (Au B(Y),B(R))-measurable, then f is (Au B(Y),B(R))-measurable.

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Year of publication:	2015
Authors:	Carbonell-Nicolau, Oriol
Publisher:	New Brunswick, NJ : Dep. of Economics, Rutgers, the State Univ. of New Jersey
Subject:	lower semicontinuous hull \| jointly measurable function \| measurable projection \| theorem \| normal integrand \| Messung \| Measurement \| Theorie \| Theory

Extent:	Online-Ressource (4 S.)
Series:	Working papers / Rutgers University, Department of Economics. - New Brunswick, NJ : [Verlag nicht ermittelbar], ZDB-ID 2172035-6. - Vol. 2015-12
Type of publication:	Book / Working Paper
Type of publication (narrower categories):	Arbeitspapier ; Working Paper ; Graue Literatur ; Non-commercial literature
Language:	English
Other identifiers:	hdl:10419/130740 [Handle]
Classification:	C30 - Econometric Methods: Multiple/Simultaneous Equation Models. General ; A20 - Economics Education and Teaching of Economics. General
Source:	ECONIS - Online Catalogue of the ZBW

Persistent link: https://www.econbiz.de/10011397635