BIRTH OF A STRONGLY CONNECTED GIANT IN AN INHOMOGENEOUS RANDOM DIGRAPH

Bloznelis M, Götze F, Jaworski J (2012)
Journal of Applied Probability 49(3): 601-611.

Zeitschriftenaufsatz | Veröffentlicht | Englisch
 
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Autor*in
Bloznelis, Mindaugas; Götze, FriedrichUniBi; Jaworski, Jerzy
Abstract / Bemerkung
We present and investigate a general model for inhomogeneous random digraphs with labeled vertices, where the arcs are generated independently, and the probability of inserting an arc depends on the labels of its endpoints and on its orientation. For this model, the critical point for the emergence of a giant component is determined via a branching process approach.
Stichworte
giant component; Inhomogeneous digraph; phase transition
Erscheinungsjahr
2012
Zeitschriftentitel
Journal of Applied Probability
Band
49
Ausgabe
3
Seite(n)
601-611
ISSN
0021-9002
Page URI
https://pub.uni-bielefeld.de/record/2536214

Zitieren

Bloznelis M, Götze F, Jaworski J. BIRTH OF A STRONGLY CONNECTED GIANT IN AN INHOMOGENEOUS RANDOM DIGRAPH. Journal of Applied Probability. 2012;49(3):601-611.
Bloznelis, M., Götze, F., & Jaworski, J. (2012). BIRTH OF A STRONGLY CONNECTED GIANT IN AN INHOMOGENEOUS RANDOM DIGRAPH. Journal of Applied Probability, 49(3), 601-611.
Bloznelis, M., Götze, F., and Jaworski, J. (2012). BIRTH OF A STRONGLY CONNECTED GIANT IN AN INHOMOGENEOUS RANDOM DIGRAPH. Journal of Applied Probability 49, 601-611.
Bloznelis, M., Götze, F., & Jaworski, J., 2012. BIRTH OF A STRONGLY CONNECTED GIANT IN AN INHOMOGENEOUS RANDOM DIGRAPH. Journal of Applied Probability, 49(3), p 601-611.
M. Bloznelis, F. Götze, and J. Jaworski, “BIRTH OF A STRONGLY CONNECTED GIANT IN AN INHOMOGENEOUS RANDOM DIGRAPH”, Journal of Applied Probability, vol. 49, 2012, pp. 601-611.
Bloznelis, M., Götze, F., Jaworski, J.: BIRTH OF A STRONGLY CONNECTED GIANT IN AN INHOMOGENEOUS RANDOM DIGRAPH. Journal of Applied Probability. 49, 601-611 (2012).
Bloznelis, Mindaugas, Götze, Friedrich, and Jaworski, Jerzy. “BIRTH OF A STRONGLY CONNECTED GIANT IN AN INHOMOGENEOUS RANDOM DIGRAPH”. Journal of Applied Probability 49.3 (2012): 601-611.