On the Local Time of a Stopped Random Walk Attaining a High Level
Author:
Publisher
Pleiades Publishing Ltd
Subject
Mathematics (miscellaneous)
Link
https://link.springer.com/content/pdf/10.1134/S0081543822010035.pdf
Reference14 articles.
1. V. I. Afanas’ev, “Local time of a random walk up to the first passage to the semiaxis,” Math. Notes 48 (6), 1173–1177 (1990) [transl. from Mat. Zametki 48 (6), 3–9 (1990)].
2. V. I. Afanasyev, “On a conditional invariance principle for a critical Galton–Watson branching process,” Discrete Math. Appl. 15 (1), 17–32 (2005) [transl. from Diskretn. Mat. 17 (1), 35–49 (2005)].
3. V. I. Afanasyev, “Galton–Watson process attaining a high level,” Theory Probab. Appl. 52 (3), 509–515 (2008) [transl. from Teor. Veroyatn. Primen. 52 (3), 588–594 (2007)].
4. V. I. Afanasyev, “Brownian high jump,” Theory Probab. Appl. 55 (2), 183–197 (2011) [transl. from Teor. Veroyatn. Primen. 55 (2), 209–225 (2010)].
5. V. I. Afanasyev, “Functional limit theorem for a stopped random walk attaining a high level,” Discrete Math. Appl. 27 (5), 269–276 (2017) [transl. from Diskretn. Mat. 28 (3), 3–13 (2016)].
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1. LOCAL INVARIANCE PRINCIPLE FOR A RANDOM WALK WITH ZERO DRIFT;Journal of Mathematical Sciences;2022-10
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