On Allard's interior regularity theorem for varifolds with bounded generalized mean curvature

Detalhes bibliográficos
Autor(a) principal: JULIO CESAR CORREA HOYOS
Data de Publicação: 2015
Tipo de documento: Dissertação
Título da fonte: Portal de Dados Abertos da CAPES
Texto Completo: https://sucupira.capes.gov.br/sucupira/public/consultas/coleta/trabalhoConclusao/viewTrabalhoConclusao.jsf?popup=true&id_trabalho=2810001
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network_acronym_str CAPES
network_name_str Portal de Dados Abertos da CAPES
dc.title.pt-BR.fl_str_mv On Allard's interior regularity theorem for varifolds with bounded generalized mean curvature
title On Allard's interior regularity theorem for varifolds with bounded generalized mean curvature
spellingShingle On Allard's interior regularity theorem for varifolds with bounded generalized mean curvature
teoria de regularidade de Allard, análise geométrica, curvatura média generalizada limitada
Allard’s regularity theory, geometric analysis, bounded generalized mean curvature
JULIO CESAR CORREA HOYOS
title_short On Allard's interior regularity theorem for varifolds with bounded generalized mean curvature
title_full On Allard's interior regularity theorem for varifolds with bounded generalized mean curvature
title_fullStr On Allard's interior regularity theorem for varifolds with bounded generalized mean curvature
On Allard's interior regularity theorem for varifolds with bounded generalized mean curvature
title_full_unstemmed On Allard's interior regularity theorem for varifolds with bounded generalized mean curvature
On Allard's interior regularity theorem for varifolds with bounded generalized mean curvature
title_sort On Allard's interior regularity theorem for varifolds with bounded generalized mean curvature
topic teoria de regularidade de Allard, análise geométrica, curvatura média generalizada limitada
Allard’s regularity theory, geometric analysis, bounded generalized mean curvature
publishDate 2015
format masterThesis
url https://sucupira.capes.gov.br/sucupira/public/consultas/coleta/trabalhoConclusao/viewTrabalhoConclusao.jsf?popup=true&id_trabalho=2810001
author_role author
author JULIO CESAR CORREA HOYOS
author_facet JULIO CESAR CORREA HOYOS
dc.contributor.advisor1.fl_str_mv STEFANO NARDULLI
dc.publisher.none.fl_str_mv UNIVERSIDADE FEDERAL DO RIO DE JANEIRO
publisher.none.fl_str_mv UNIVERSIDADE FEDERAL DO RIO DE JANEIRO
instname_str UNIVERSIDADE FEDERAL DO RIO DE JANEIRO
dc.publisher.program.fl_str_mv MATEMÁTICA
dc.description.course.none.fl_txt_mv MATEMÁTICA
reponame_str Portal de Dados Abertos da CAPES
collection Portal de Dados Abertos da CAPES
spelling CAPESPortal de Dados Abertos da CAPESOn Allard's interior regularity theorem for varifolds with bounded generalized mean curvatureOn Allard's interior regularity theorem for varifolds with bounded generalized mean curvatureOn Allard's interior regularity theorem for varifolds with bounded generalized mean curvatureOn Allard's interior regularity theorem for varifolds with bounded generalized mean curvatureOn Allard's interior regularity theorem for varifolds with bounded generalized mean curvatureOn Allard's interior regularity theorem for varifolds with bounded generalized mean curvatureOn Allard's interior regularity theorem for varifolds with bounded generalized mean curvatureteoria de regularidade de Allard, análise geométrica, curvatura média generalizada limitada2015masterThesishttps://sucupira.capes.gov.br/sucupira/public/consultas/coleta/trabalhoConclusao/viewTrabalhoConclusao.jsf?popup=true&id_trabalho=2810001authorJULIO CESAR CORREA HOYOSSTEFANO NARDULLIUNIVERSIDADE FEDERAL DO RIO DE JANEIROUNIVERSIDADE FEDERAL DO RIO DE JANEIROUNIVERSIDADE FEDERAL DO RIO DE JANEIROMATEMÁTICAMATEMÁTICAPortal de Dados Abertos da CAPESPortal de Dados Abertos da CAPES
identifier_str_mv HOYOS, JULIO CESAR CORREA. On Allard's interior regularity theorem for varifolds with bounded generalized mean curvature. 2015. Tese.
dc.identifier.citation.fl_str_mv HOYOS, JULIO CESAR CORREA. On Allard's interior regularity theorem for varifolds with bounded generalized mean curvature. 2015. Tese.
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