Uniform strong law of large numbers for random signed measures
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Description
We prove a strong law of large numbers for random signed measures on Euclidean space that holds uniformly over a family of arguments (sets) scaled by diagonal matrices. Applications to random measures generated by sums of random variables, marked point processes and stochastic integrals are also presented.
Date of Publication
2019
Publication Type
Book Section
Subject(s)
Language(s)
en
Contributor(s)
Additional Credits
Publisher
Springer
ISSN
1860-0832
ISBN
978-3-319-96754-7
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metadata.only