Notice
A. Wright - Nearly Fuchsian surface subgroups of finite covolume Kleinian groups
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Descriptif
Multicurves have played a fundamental role in the study of mapping class groups of surfaces since the work of Dehn. A beautiful method of describing such systems on the n-punctured disk is given by the Dynnikov coordinate system. In this talk we describe polynomial time algorithms for calculating the number of connected components of a multi curve, and the geometric intersection number of two multicurves on the n-punctured disk, taking as input their Dynnikov coordinates. This is joint work
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A. Zorich - Counting simple closed geodesics and volumes of moduli spaces (Part 1)
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Ö. Yurttas - Algorithms for multicurves with Dynnikov coordinates
YurttasÖyküMulticurves have played a fundamental role in the study of mapping class groups of surfaces since the work of Dehn. A beautiful method of describing such systems on the n-punctured disk is given by
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A. Zorich - Counting simple closed geodesics and volumes of moduli spaces (Part 3)
ZorichAntonIn the first two lectures I will try to tell (or, rather, to give an idea) of how Maryam Mirzakhani has counted simple closed geodesics on hyperbolic surfaces. I plan to briefly mention her
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A. Wright - Mirzakhani's work on Earthquakes (Part 2)
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Avec les mêmes intervenants et intervenantes
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A. Wright - Mirzakhani's work on Earthquakes (Part 2)
WrightAlexanderWe will give the proof of Mirzakhani's theorem that the earthquake flow and Teichmuller unipotent flow are measurably isomorphic. We will assume some familiarity with quadratic differentials, but no
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A. Wright - Mirzakhani's work on Earthquakes (Part 3)
WrightAlexanderWe will give the proof of Mirzakhani's theorem that the earthquake flow and Teichmuller unipotent flow are measurably isomorphic. We will assume some familiarity with quadratic differentials, but no
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A. Wright - Mirzakhani's work on Earthquakes (Part 1)
WrightAlexanderWe will give the proof of Mirzakhani's theorem that the earthquake flow and Teichmuller unipotent flow are measurably isomorphic. We will assume some familiarity with quadratic differentials, but no
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