Sample-path large deviations for unbounded additive functionals of the reflected random walk
| Year of publication: |
2025
|
|---|---|
| Authors: | Bazhba, Mihail ; Blanchet, Jose ; Rhee, Chang-Han ; Zwart, Bert |
| Published in: |
Mathematics of operations research. - Hanover, Md. : INFORMS, ISSN 1526-5471, ZDB-ID 2004273-5. - Vol. 50.2025, 1, p. 711-742
|
| Subject: | busy period asymptotics | heavy tails | Lindley recursion | sample-path large deviations | Theorie | Theory | Random Walk | Random walk | Wahrscheinlichkeitsrechnung | Probability theory | Statistische Verteilung | Statistical distribution |
-
Distributional properties of the book to market ratio and their implications for empirical analysis
Ma, Diandian, (2023)
-
Hägele, Miriam, (2021)
-
Uniform distributions on the integers : a connection to the Bernouilli random walk
Kadane, Joseph B., (2014)
- More ...
-
Chen, Bohan, (2019)
-
Blanchet, Jose, (2010)
-
A classification scheme for local energy trading
Hönen, Jens, (2023)
- More ...