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    <title>Abert, Miklós (mathématicien)</title>
    <description><![CDATA[ Mathématicien. MTA Institut de Mathématiques Alfred Rényi; Budapest (Hongrie)

 ]]></description>
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        <title>Point processes, cost and the growth of rank for locally compact groups (workshop ERC Nemo Processus ponctuels et graphes aléatoires unimodulaires)</title>
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                  <description><![CDATA[ The cost of a   vertex transitive graph is the infimum of the expected degree of an   invariant random wiring of the graph. Similarly, one can define the cost   of a point process on a homogeneous space, as the infimum of the   average degree of a factor wiring on its points. It turns out that the   cost of a Poisson process is maximal among point processes of the same   density, by proving that all free processes weakly contain the Poisson.   The cost is related to the growth of the minimal num ]]></description>
                          <pubDate>Tue, 21 May 2019 12:00:00 +0100</pubDate>
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