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On characterizations of discrete and continuous long-range percolation

15 septembre 2021 @ 09:15 -10:15

Speakers: Ercan Sönmez (Universität Klagenfurt)
Random graphs are used as models for networks, in particular capturing their complexity by describing local and probabilistic rules according to which vertices are connected to each other. A quite famous model is long-range percolation in which the vertex set is either assumed to be Z^d or R^d and the probability of an edge between two arbitrary vertices asymptotically has a polynomial decay in their distances. The focus is in studying graph-theoretical properties of  theaforementioned models, such as the behavior of the random walk on the graph and the shortest path between an arbitrary pair of two vertices. In particular, recent results on continuous long-range percolation are presented.
https://indico.math.cnrs.fr/event/6861/

Détails

Date :
15 septembre 2021
Heure :
09:15 -10:15
Catégorie d’Évènement:
Site :
https://indico.math.cnrs.fr/event/6861/

Lieu

René Baire (IMB)
René Baire (IMB) + Google Map
wpea_event_id:
indico-event-6861@indico.math.cnrs.fr
wpea_event_origin:
ical
wpea_event_link:
https://indico.math.cnrs.fr/event/6861/

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