Sets of Finite Perimeter and Geometric Variational Problems: Existence of minimizing clusters

By Francesco Maggi. 2012

195 citations recorded by the source corpus.

Subfields: Mathematical Physics, Strategy and Management

View Paper: https://www.semanticscholar.org/paper/278f181851bbf9963c8146fdb5df9bd6d644a445

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Mathematical Physics

1. Giovanni E. Comi
2. Emanuele Spadaro
3. Giorgio Stefani

In Strategy and Management

1. Giovanni E. Comi
2. Giorgio Stefani

Citations in the corpus

• Anisotropic fractional perimeters (2013, unknown): “We refer to [4,31] for the basic properties of sets of finite perimeter and note that P (E) = ∫”
• A distributional approach to fractional Sobolev spaces and fractional variation: Existence of blow-up (2018, background): “For a modern exposition of this vast subject and a detailed list of references, see [2, 8, 11].”
• Global solutions to the volume-preserving mean-curvature flow (2015, background): “By standard results on minimal surfaces (see [23]), it holds that the minimizers E of Fh( · , F ) can be chosen to be a closed subsets with ∂E of class C1,α up to a (relatively closed) singular set of dimension at most n − 7.”