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--- ebsd2021:knieper [2021/09/01 14:13] – escola
+++ ebsd2021:knieper [2021/10/25 08:13] (current) – tahzibi
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- ======Measure of maximal entropy and Margulis estimate on the number of periodic orbits in the framework of manifolds (in particular surfaces) without conjugate points.  ======
+~~NOTOC~~
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+[[ebsd2021:participantsknieper|Comments, questions of participants
+]]</WRAP>
+====Measure of maximal entropy and Margulis estimate on the number of periodic orbits in the framework of manifolds (in particular surfaces) without conjugate points.  ====
 One of the main questions in smooth ergodic theory is to which extend existence and uniqueness of equilibrium states carry over to dynamical systems with some coarse hyperbolicity. In this lectures, we will study these questions on a class of geometrically defined dynamical systems, namely geodesic flows
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-[[ebsd2021:tema6|Tema 6
+[[ebsd2021:tema6|Hadamard manifolds - part 1
+]]</WRAP>
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+[[ebsd2021:tema7|Hadarmard manifolds - part 2
+]]</WRAP>
+<WRAP center round box 60%>
+[[ebsd2021:tema8|Boundary at infinity of Hadarmard manifolds
+]]</WRAP>
+<WRAP center round box 60%>
+[[ebsd2021:tema9|Busemann functions and horospherical foliations
+]]</WRAP>
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+[[ebsd2021:tema10|Poincaré series
+]]</WRAP>
+<WRAP center round box 60%>
+[[ebsd2021:tema11|Limit set
 ]]</WRAP>
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-[[ebsd2021:tema7|Tema 7
+[[ebsd2021:tema12|Busemann density
 ]]</WRAP>