Projection complexes and applications to mapping class groups - Part 1 | Vidéo

Collection 2022 - T2 - Groups acting on fractals, hyperbolicity and self-similarity

Organizer(s) Dahmani, François ; Erschler, Anna ; Horbez, Camille ; Wise, Dani

Date(s) 11/04/2022 - 08/07/2022

linked URL https://indico.math.cnrs.fr/event/5849/

$Presentation of the T2 2022 : "Groups acting on fractals, hyperbolicity and self-similarity"$

05:10

published on September 20, 2022

Presentation of the T2 2022 : "Groups acting on fractals, hyperbolicity and self-similarity"

2022 - T2 - WS1 - Mapping class groups and Out(Fn)

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published on April 25, 2022

2022 - T2 - WS1 - Mapping class groups and Out(Fn)

$2022 - T2 - WS2 - Self-similarity of groups, trees and fractals$

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published on May 30, 2022

2022 - T2 - WS2 - Self-similarity of groups, trees and fractals

2022 - T2 - WS3 - Hyperbolic groups and their generalisations

21 videos

published on June 20, 2022

2022 - T2 - WS3 - Hyperbolic groups and their generalisations

Projection complexes and applications to mapping class groups - Part 3

published on March 15, 2024

Projection complexes and applications to mapping class groups - Part 3

By Mladen Bestvina

Projection complexes and applications to mapping class groups - Part 2

published on March 15, 2024

Projection complexes and applications to mapping class groups - Part 2

By Mladen Bestvina

Projection complexes and applications to mapping class groups - Part 1

published on March 15, 2024

Projection complexes and applications to mapping class groups - Part 1

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Conformal dimension and hyperbolic groups - Part 3

published on March 15, 2024

Conformal dimension and hyperbolic groups - Part 3

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Collection 2022 - T2 - Groups acting on fractals, hyperbolicity and self-similarity

Projection complexes and applications to mapping class groups - Part 1

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Presentation of the T2 2022 : "Groups acting on fractals, hyperbolicity and self-similarity"

2022 - T2 - WS1 - Mapping class groups and Out(Fn)

2022 - T2 - WS2 - Self-similarity of groups, trees and fractals

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Projection complexes and applications to mapping class groups - Part 1

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