Construction of a metric g on R^4 close to Euclidean and a curve Γ such that the unique area-minimizing surface spanned by Γ has infinite topology and is calibrated.
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Nonclassical minimizing surfaces with smooth boundary
Construction of a metric g on R^4 close to Euclidean and a curve Γ such that the unique area-minimizing surface spanned by Γ has infinite topology and is calibrated.
- Optimal convergence rates for the finite element approximation of the Sobolev constant