Publication: Anisotropic energies in geometric measure theory
Anisotropic energies in geometric measure theory
Date
Date
Date
2017
Dissertation
Citations
De Rosa, A. (2017). Anisotropic energies in geometric measure theory. (Dissertation, University of Zurich) https://doi.org/10.5167/uzh-170239
Abstract
Abstract
Abstract
In this thesis we focus on different problems in the Calculus of Variations and Geometric Measure Theory, with the common peculiarity of dealing with anisotropic energies. We can group them in two big topics:
- The anisotropic Plateau problem: Recently in [37], De Lellis, Maggi and Ghiraldin have proposed a direct approach to the isotropic Plateau problem in codimension one, based on the “elementary” theory of Radon measures and on a deep result of Preiss concerning rectifiable measures. In the joint works [44],[38],[43] we exten
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Creators (Authors)
Faculty
Faculty
Faculty
Faculty of Science
Item Type
Item Type
Item Type
Dissertation
Referees
Language
Language
Language
English
Place of Publication
Place of Publication
Place of Publication
Zürich
Publication date
Publication date
Publication date
2017
Date available
Date available
Date available
2019-12-13
Number of pages
Number of pages
Number of pages
164
OA Status
OA Status
OA Status
Green
Metrics
Citations
Citations
De Rosa, A. (2017). Anisotropic energies in geometric measure theory. (Dissertation, University of Zurich) https://doi.org/10.5167/uzh-170239
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