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Dynamics of surface diffeomorphisms with positive entropy

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Resumen: The dynamics of surface diffeomorphisms whose topological entropy vanishes is highly restricted: this is reflected for instance through works by Franks-Handel, Le Calvez-Tal, Crovisier-Pujals-Tresser,… For surface diffeomorphisms whose entropy is positive, the dynamics seems much more flexible, but satisfies also some constrains: for instance it always contains a horseshoe (Katok’s theorem).


In this talk I will discuss an attempt we develop with E. Pujals for describing the dynamics of general surface diffeomorphisms which are dissipative, focusing on their decomposition.


Viernes 28/11 a las 14:30
Salón de seminarios del IMERL

Contacto: Santiago Martinchich - Luis Pedro Piñeyrúa - santiago.martinchich [at] fcea.edu.uy+-+lpineyrua [at] fing.edu.uy (santiago[dot]martinchich[at]fcea[dot]edu.uy - lpineyrua[at]fing[dot]edu[dot]uy)


El seminario será transmitido por el siguiente link si alguien manifiesta interés de que así ocurra hasta el día antes del seminario:

https://salavirtual-udelar.zoom.us/j/83020032334?pwd=djAxdmg2K3NDVEU0V3RZSXkxNW8xUT09