arXiv:math/0604491 [math.PR]AbstractReferencesReviewsResources
Portmanteau theorem for unbounded measures
Published 2006-04-23Version 1
We prove an analogue of the portmanteau theorem on weak convergence of probability measures allowing measures which are unbounded on an underlying metric space but finite on the complement of any Borel neighbourhood of a fixed element.
Comments: 6 pages, To appear in Statistics & Probability Letters
Journal: Statistics & Probability Letters, Vol. 76, Issue 17, 2006, 1831-1835.
Keywords: portmanteau theorem, unbounded measures, probability measures, borel neighbourhood, underlying metric space
Tags: journal article
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