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Geometric Measure Theory and Minimal Surfaces

Autor: Enrico Bombieri
Editorial: Berlin, Heidelberg : Springer-Verlag Berlin Heidelberg, 2011.
Serie: CIME summer schools, 61.
Edición/Formato:   Libro-e : Documento : Inglés (eng)Ver todas las ediciones y todos los formatos
Base de datos:WorldCat
Resumen:
W.K. ALLARD: On the first variation of area and generalized mean curvature.- F.J. ALMGREN Jr.: Geometric measure theory and elliptic variational problems.- E. GIUSTI: Minimal surfaces with obstacles.- J. GUCKENHEIMER: Singularities in soap-bubble-like and soap-film-like surfaces.- D. KINDERLEHRER: The analyticity of the coincidence set in variational inequalities.- M. MIRANDA: Boundaries of Caciopoli sets in the  Leer más
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Detalles

Género/Forma: Electronic books
Tipo de material: Documento, Recurso en Internet
Tipo de documento: Recurso en Internet, Archivo de computadora
Todos autores / colaboradores: Enrico Bombieri
ISBN: 9783642109706 3642109705
Número OCLC: 742287595
Descripción: 1 online resource.
Contenido: W.K. ALLARD: On the first variation of area and generalized mean curvature --
F.J. ALMGREN Jr.: Geometric measure theory and elliptic variational problems --
E. GIUSTI: Minimal surfaces with obstacles --
J. GUCKENHEIMER: Singularities in soap-bubble-like and soap-film-like surfaces --
D. KINDERLEHRER: The analyticity of the coincidence set in variational inequalities --
M. MIRANDA: Boundaries of Caciopoli sets in the calculus of variations --
L. PICCININI: De Giorgi{u2019}s measure and thin obstacles.
Título de la serie: CIME summer schools, 61.
Responsabilidad: edited by E. Bombieri.

Resumen:

W.K. ALLARD: On the first variation of area and generalized mean curvature.- F.J. ALMGREN Jr.: Geometric measure theory and elliptic variational problems.- E. GIUSTI: Minimal surfaces with obstacles.- J. GUCKENHEIMER: Singularities in soap-bubble-like and soap-film-like surfaces.- D. KINDERLEHRER: The analyticity of the coincidence set in variational inequalities.- M. MIRANDA: Boundaries of Caciopoli sets in the calculus of variations.- L. PICCININI: De Giorgi{u2019}s measure and thin obstacles.

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