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Persistence modules and Hamiltonian diffeomorphisms - Part 2

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Authors : Polterovich, Leonid (Author of the conference)
CIRM (Publisher )

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Abstract : Theory of persistence modules is a rapidly developing field lying on the borderline between algebra, geometry and topology. It provides a very useful viewpoint at Morse theory, and at the same time is one of the cornerstones of topological data analysis. In the course I'll review foundations of this theory and focus on its applications to symplectic topology. In parts, the course is based on a recent work with Egor Shelukhin arXiv:1412.8277

MSC Codes :
37Cxx - Smooth dynamical systems: general theory [See also 34Cxx, 34Dxx]
37Jxx - Finite-dimensional Hamiltonian, Lagrangian, contact, and nonholonomic systems [See also 53Dxx, 70Fxx, 70Hxx]
53D25 - Geodesic flows
53D40 - Floer homology and cohomology, symplectic aspects
53D42 - Symplectic field theory; contact homology

    Information on the Video

    Film maker : Hennenfent, Guillaume
    Language : English
    Available date : 21/10/15
    Conference Date : 21/09/15
    Subseries : Research School
    arXiv category : Dynamical Systems ; Symplectic Geometry
    Mathematical Area(s) : Geometry ; Dynamical Systems & ODE
    Format : MP4 (.mp4) - HD
    Video Time : 00:50:55
    Targeted Audience : Researchers
    Download : https://videos.cirm-math.fr/2015-09-21_Polterovich_part2.mp4

Information on the Event

Event Title : Jean-Morlet Chair - Doctoral school: Elliptic Methods and Moduli Spaces / Chaire Jean-Morlet - Ecole doctorale : Méthodes elliptiques et espaces de modules
Event Organizers : Cornea, Octav ; Frauenfelder, Urs ; Lalonde, François ; Viterbo, Claude ; Teleman, Andrei
Dates : 21/09/15 - 25/09/15
Event Year : 2015
Event URL : https://www.chairejeanmorlet.com/1257.html

Citation Data

DOI : 10.24350/CIRM.V.18840703
Cite this video as: Polterovich, Leonid (2015). Persistence modules and Hamiltonian diffeomorphisms - Part 2. CIRM. Audiovisual resource. doi:10.24350/CIRM.V.18840703
URI : http://dx.doi.org/10.24350/CIRM.V.18840703

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