Integro-Local Limit Theorems for Compound Renewal Processes Under Cramér’s Condition. II
- Authors: Borovkov A.A.1, Mogulskii A.A.1
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Affiliations:
- Sobolev Institute of Mathematics
- Issue: Vol 59, No 4 (2018)
- Pages: 578-597
- Section: Article
- URL: https://journals.rcsi.science/0037-4466/article/view/171941
- DOI: https://doi.org/10.1134/S003744661804002X
- ID: 171941
Cite item
Abstract
We prove the statements that are formulated in the first part of this paper. As an auxiliary proposition, we establish an integro-local theorem for the renewal measure of a two-dimensional random walk.
About the authors
A. A. Borovkov
Sobolev Institute of Mathematics
Author for correspondence.
Email: borovkov@math.nsc.ru
Russian Federation, Novosibirsk
A. A. Mogulskii
Sobolev Institute of Mathematics
Email: borovkov@math.nsc.ru
Russian Federation, Novosibirsk