Data di Pubblicazione:
2018
Citazione:
Isoperimetric inequalities for finite perimeter sets under lower ricci curvature bounds / F. Cavalletti, A. Mondino. - In: ATTI DELLA ACCADEMIA NAZIONALE DEI LINCEI. RENDICONTI LINCEI. MATEMATICA E APPLICAZIONI. - ISSN 1120-6330. - 29:3(2018), pp. 413-430. [10.4171/RLM/814]
Abstract:
We prove that the results regarding the Isoperimetric inequality and Cheeger constant formulated in terms of the Minkowski content, obtained by the authors in previous papers [15, 16] in the framework of essentially non-branching metric measure spaces verifying the local curvature dimension condition, also hold in the stronger formulation in terms of the perimeter.
Tipologia IRIS:
01 - Articolo su periodico
Keywords:
Isopetrimetric inequality; sets of finite perimeter; Ricci curvature; optimal transport; localization technique
Elenco autori:
F. Cavalletti, A. Mondino
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