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\begin{document}
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{\Large Department of Mathematics, BGU}

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{\Huge Probability and ergodic theory (PET)}\\[0.2\baselineskip]

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\textbf{On} \emph{Tuesday, December  6, 2016}
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\textbf{At} \emph{10:50 -- 12:00}
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\textbf{In} \emph{Math -101}

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{\large\scshape Sebastien Martineau 
  %
  (Weizmann)
}
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will talk about
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{\Large\bfseries The geometry of locally infinite graphs\par}
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\textsc{Abstract:}
The geometry of graphs is usually studied in the locally finite setup: each vertex has finitely many neighbors. By compactness arguments, one proves some useful and classical regularity theorems for such graphs. Such theorems are easily disproved for locally infinite graphs, but finding homogeneous counter-examples (transitive or Cayley) leads to interesting constructions. I will explain why the geometry of locally infinite graphs is worth studying, present my results, and state some questions I currently cannot answer.








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