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Complete outer Lipschitz classification of complex surface singularities

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Authors : Pichon, Anne (Author of the conference)
CIRM (Publisher )

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Abstract : The talk will present a complete Lipschitz classification of complex sur-face germs for the outer metric. It is based on the classification relative to the inner metric obtained 10 years ago with Lev Birbrair and Walter Neu-mann and on new tools involving non archimedean geometry, in particular the non-archimedean link which is a generalization of the valuative tree introduced by Favre and Jonsson, and ultrametrics on what we call the log-arithmic link of the singularity. This is a joint work with Lorenzo Fantini and Walter Neumann.

Keywords : Lipschitz homeomorphism; outer Lipschitz geometry; logarithmic link; complex surface singularity

MSC Codes :
32S25 - Surface and hypersurface singularities [See also 14J17]
57M27 - Invariants of knots and 3-manifolds

    Information on the Video

    Film maker : Hennenfent, Guillaume
    Language : English
    Available date : 16/10/2023
    Conference Date : 26/09/2023
    Subseries : Research talks
    Mathematical Area(s) : Geometry ; Algebraic & Complex Geometry ; Topology
    Format : MP4 (.mp4) - HD
    Video Time : 01:03:47
    Targeted Audience : Researchers ; Graduate Students ; Doctoral Students, Post-Doctoral Students
    Download : https://videos.cirm-math.fr/2023-09-26_Pichon.mp4

Information on the Event

Event Title : Singularities / Singularités
Event Organizers : Campesato, Jean-Baptiste ; Ludwig, Ursula ; Rond, Guillaume
Dates : 25/09/2023 - 29/09/2023
Event Year : 2023
Event URL : https://conferences.cirm-math.fr/2839.html

Citation Data

DOI : 10.24350/CIRM.V.20095503
Cite this video as: Pichon, Anne (2023). Complete outer Lipschitz classification of complex surface singularities. CIRM. Audiovisual resource. doi:10.24350/CIRM.V.20095503
URI : http://dx.doi.org/10.24350/CIRM.V.20095503

See Also

Bibliography

  • PICHON, Anne. An introduction to Lipschitz geometry of complex singularities. Introduction to Lipschitz Geometry of Singularities: Lecture Notes of the International School on Singularity Theory and Lipschitz Geometry, Cuernavaca, June 2018, 2020, p. 167-216. - http://dx.doi.org/10.1007/978-3-030-61807-0_7



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