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Structure of hyperbolic manifolds - Lecture 1

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Post-edited
Authors : Purcell, Jessica (Author of the conference)
CIRM (Publisher )

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hyperbolic 3-manifold hyperbolic space solid torus 3-manifold triangulation hyperbolic ideal tetrahedra and edge parameter gluing equations figure-8 knot complement questions from the audience

Abstract : In these lectures, we will review what it means for a 3-manifold to have a hyperbolic structure, and give tools to show that a manifold is hyperbolic. We will also discuss how to decompose examples of 3-manifolds, such as knot complements, into simpler pieces. We give conditions that allow us to use these simpler pieces to determine information about the hyperbolic geometry of the original manifold. Most of the tools we present were developed in the 1970s, 80s, and 90s, but continue to have modern applications.

MSC Codes :
57M25 - Knots and links in $S^3$
57M27 - Invariants of knots and 3-manifolds
57M50 - Geometric structures on low-dimensional manifolds

    Information on the Video

    Film maker : Hennenfent, Guillaume
    Language : English
    Available date : 27/06/2018
    Conference Date : 12/06/2018
    Subseries : Research School
    arXiv category : Geometric Topology
    Mathematical Area(s) : Topology ; Geometry
    Format : MP4 (.mp4) - HD
    Video Time : 01:07:31
    Targeted Audience : Researchers ; Graduate Students
    Download : https://videos.cirm-math.fr/2018-06-12_purcell_Part1.mp4

Information on the Event

Event Title : Jean-Morlet chair - Research school: 3-manifolds and geometric group theory / Chaire Jean-Morlet - École de recherche : 3-variétés et théorie géométrique des groupes
Event Organizers : Paoluzzi, Luisa ; Walsh, Genevieve
Dates : 11/06/2018 - 15/06/2018
Event Year : 2018
Event URL : https://www.chairejeanmorlet.com/1905.html

Citation Data

DOI : 10.24350/CIRM.V.19415603
Cite this video as: Purcell, Jessica (2018). Structure of hyperbolic manifolds - Lecture 1. CIRM. Audiovisual resource. doi:10.24350/CIRM.V.19415603
URI : http://dx.doi.org/10.24350/CIRM.V.19415603

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