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Graph Convergence and Stochastic Processes on Graphs

Objectif

The proposal covers the following interconnected topics:

1. Benjamini-Schramm limits of finite graphs and stochastic processes on graphs;
2. continuity and testability of graph parameters;
3. factors of Bernoulli i.i.d. labellings;
4. graph sequences from groups.

The central object for the proposed research is sequences of sparse graphs (either coming from some random graph model or from Cayley graphs) and their Benjamini-Schramm limits.

Convergence of optimal values of graph parameters (and the stochastic processes that lie behind them) are to be studied.
A typical question is how the limit is related to the optimal value arising as a factor of i.i.d..
The context of such questions is not only general convergent graph sequences and sequences of random regular graphs but also other models (e.g. scale-free graph families). Finally, questions on the asymptotic properties of balls in Cayley graphs are to be addressed.

Appel à propositions

FP7-PEOPLE-2013-IEF
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Coordinateur

HUN-REN RENYI ALFRED MATEMATIKAI KUTATOINTEZET
Contribution de l’UE
€ 190 113,60
Adresse
REALTANODA STREET 13-15
1053 Budapest
Hongrie

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Région
Közép-Magyarország Budapest Budapest
Type d’activité
Other
Contact administratif
Tiziana Del Viscio (Ms.)
Liens
Coût total
Aucune donnée