Alexandrov's theorem revisited

We show that among sets of finite perimeter balls are the only volume-constrained critical points of the perimeter functional.

Bibliographic Details
Main Authors: Delgadino, MG, Maggi, F
Format: Journal article
Language:English
Published: Mathematical Sciences Publishers 2019
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author Delgadino, MG
Maggi, F
author_facet Delgadino, MG
Maggi, F
author_sort Delgadino, MG
collection OXFORD
description We show that among sets of finite perimeter balls are the only volume-constrained critical points of the perimeter functional.
first_indexed 2024-03-07T05:29:26Z
format Journal article
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institution University of Oxford
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spelling oxford-uuid:e1b7ba35-511c-4378-b8d2-27a9723a01432022-03-27T09:56:16ZAlexandrov's theorem revisitedJournal articlehttp://purl.org/coar/resource_type/c_dcae04bcuuid:e1b7ba35-511c-4378-b8d2-27a9723a0143EnglishSymplectic ElementsMathematical Sciences Publishers2019Delgadino, MGMaggi, FWe show that among sets of finite perimeter balls are the only volume-constrained critical points of the perimeter functional.
spellingShingle Delgadino, MG
Maggi, F
Alexandrov's theorem revisited
title Alexandrov's theorem revisited
title_full Alexandrov's theorem revisited
title_fullStr Alexandrov's theorem revisited
title_full_unstemmed Alexandrov's theorem revisited
title_short Alexandrov's theorem revisited
title_sort alexandrov s theorem revisited
work_keys_str_mv AT delgadinomg alexandrovstheoremrevisited
AT maggif alexandrovstheoremrevisited