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Topological and variational methods for the supercritical Moser-Trudinger equation. Martinazzi, Luca
Description
We discuss the existence of critical points of the Moser-Trudinger functional in dimension 2 with arbitrarily prescribed Dirichlet energy using degree theory. If time permits, we will also sketch an approach on Riemann surfaces using a min-max method \'a la Djadli-Malchiodi. This talk is based on joint works (and a work in progress) with Francesca De Marchis, Olivier Druet, Andrea Malchiodi, Gabriele Mancini and Pierre-Damien Thizy.
Item Metadata
| Title |
Topological and variational methods for the supercritical Moser-Trudinger equation.
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| Creator | |
| Publisher |
Banff International Research Station for Mathematical Innovation and Discovery
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| Date Issued |
2019-05-08T10:32
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| Description |
We discuss the existence of critical points of the Moser-Trudinger functional in dimension 2 with arbitrarily prescribed Dirichlet energy using degree theory. If time permits, we will also sketch an approach on Riemann surfaces using a min-max method \'a la Djadli-Malchiodi. This talk is based on joint works (and a work in progress) with Francesca De Marchis, Olivier Druet, Andrea Malchiodi, Gabriele Mancini and Pierre-Damien Thizy.
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| Extent |
37.0 minutes
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| Subject | |
| Type | |
| File Format |
video/mp4
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| Language |
eng
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| Notes |
Author affiliation: University of Padova
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| Series | |
| Date Available |
2019-11-05
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| Provider |
Vancouver : University of British Columbia Library
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| Rights |
Attribution-NonCommercial-NoDerivatives 4.0 International
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| DOI |
10.14288/1.0384923
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| URI | |
| Affiliation | |
| Peer Review Status |
Unreviewed
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| Scholarly Level |
Faculty
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| Rights URI | |
| Aggregated Source Repository |
DSpace
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Rights
Attribution-NonCommercial-NoDerivatives 4.0 International