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UID:news353@dmi.unibas.ch
DTSTAMP;TZID=Europe/Zurich:20181103T092837
DTSTART;TZID=Europe/Zurich:20181114T110000
SUMMARY:Seminar in probability theory: Marius Schmidt (Basel)
DESCRIPTION:Consider the hypercube as a graph with vertex set {0\,1}^N and 
 edges  between two vertices if they are only one coordinate flip apart.  C
 hoosing independent standard exponentially distributed lengths for all  ed
 ges and asking how long the shortest directed paths from (0\,..\,0) to  (1
 \,..\,1) is defines oriented first passage percolation on the hypercube.  
 We will discuss the conceptual steps needed to answer this question to  th
 e precision of extremal process following the two paper series  "Oriented 
 first passage percolation in the mean field limit" by Nicola  Kistler\, Ad
 rien Schertzer and Marius A. Schmidt: arXiv:1804.03117 and arXiv:1808.0459
 8.
X-ALT-DESC: Consider the hypercube as a graph with vertex set {0\,1}^N and 
 edges  between two vertices if they are only one coordinate flip apart.  C
 hoosing independent standard exponentially distributed lengths for all  ed
 ges and asking how long the shortest directed paths from (0\,..\,0) to  (1
 \,..\,1) is defines oriented first passage percolation on the hypercube.  
 We will discuss the conceptual steps needed to answer this question to  th
 e precision of extremal process following the two paper series  &quot\;Ori
 ented first passage percolation in the mean field limit&quot\; by Nicola  
 Kistler\, Adrien Schertzer and Marius A. Schmidt: arXiv:1804.03117 and arX
 iv:1808.04598.
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