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Expander Graphs in Pure and Applied Mathematics

Objectif

Expander graphs are finite graphs which play a fundamental role in many areas of computer science such as: communication networks, algorithms and more. Several areas of deep mathematics have been used in order to give explicit constructions of such graphs e.g. Kazhdan property (T) from representation theory of semisimple Lie groups, Ramanujan conjecture from the theory of automorphic forms and more. In recent years, computer science has started to pay its debt to mathematics: expander graphs are playing an increasing role in several areas of pure mathematics. The goal of the current research plan is to deepen these connections in both directions with special emphasis of the more recent and surprising application of expanders to group theory, the geometry of 3-manifolds and number theory.

Appel à propositions

ERC-2008-AdG
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Régime de financement

ERC-AG - ERC Advanced Grant

Institution d’accueil

THE HEBREW UNIVERSITY OF JERUSALEM
Contribution de l’UE
€ 1 082 504,00
Adresse
EDMOND J SAFRA CAMPUS GIVAT RAM
91904 Jerusalem
Israël

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Type d’activité
Higher or Secondary Education Establishments
Contact administratif
Hani Ben Yehuda (Ms.)
Chercheur principal
Alexander Lubotzky (Prof.)
Liens
Coût total
Aucune donnée

Bénéficiaires (1)