Limit Theorems for the Maximal Path Weight in a Directed Graph on the Line with Random Weights of Edges

Limit Theorems for the Maximal Path Weight in a Directed Graph on the Line with Random Weights of Edges Full article

Journal

Problems of Information Transmission
ISSN: 0032-9460 , E-ISSN: 1608-3253

Output data

Year: 2021, Volume: 2, Pages: 161–177 Pages count : DOI: 10.1134/S0032946021020058

Tags

(integro-)local limit theorem; directed graph; maximal path weight; normal and moderate large deviations; skeleton and renewal points

Authors

Konstantopoulos T. ¹ , Logachov Artem Vasilʹevich ^2,3,4 , Mogulʹskii Anatolii Alʹfredovich ^2,3 , Foss Sergei Georgievich ^2,3,5

Affiliations

1	The University of Liverpool
2	Sobolev Institute of Mathematics
3	Novosibirsk State University
4	Siberian State University of Geosystems and Technologies, Novosibirsk, Russia
5	Heriot–Watt University

Konstantopoulos T. , Logachov A.V. , Mogulʹskii A.A. , Foss S.G.
Limit Theorems for the Maximal Path Weight in a Directed Graph on the Line with Random Weights of Edges
Problems of Information Transmission. 2021. V.2. P.161–177. DOI: 10.1134/S0032946021020058 WOS Scopus OpenAlex

Константопулос Т. , Логачев А.В. , Могульский А.А. , Фосс С.Г.
Предельные теоремы для максимального веса пути в направленном графе на целочисленной прямой со случайными весами ребер
Проблемы передачи информации. 2021. Т.57. №2. С.71-89. DOI: 10.31857/S0555292321020054 РИНЦ OpenAlex

Web of science:	WOS:000671394500005
Scopus:	2-s2.0-85109633722
OpenAlex:	W3179604528

DB	Citing
Scopus	1
OpenAlex	1
Web of science	1