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20182026
most citedUniqueness of tangent cones to boundary points of two-dimensional almost-minimizing currents

4 citations · 11 across the 11 of their papers we have counts for

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Showing 2019Show all

7 papers · 1 filter

math.AP2019

Growth conditions and regularity, an optimal local boundedness result

Jonas Hirsch, Mathias Schäffner

We prove local boundedness of local minimizers of scalar integral functionals , where the integrand satisfies -growth of th…

math.AP2019★ 4 cited

Uniqueness of tangent cones to boundary points of two-dimensional almost-minimizing currents

Jonas Hirsch, Michele Marini

We prove that tangent cones at singular boundary points of a two-dimensional current almost area minimizing are unique. Following the ideas exposed by White in [8], the result is a…

math.AP2019

Regularity of area minimizing currents mod

Camillo De Lellis, Jonas Hirsch, Andrea Marchese +1

We establish a first general partial regularity theorem for area minimizing currents , for every , in any dimension and codimension. More precisely, we prove th…

math.DG2019

Nonclassical minimizing surfaces with smooth boundary

Camillo De Lellis, Guido De Philippis, Jonas Hirsch

We construct a Riemannian metric on (arbitrarily close to the euclidean one) and a smooth simple closed curve such that the unique area mi…

math.DG2019

On the Index of Willmore spheres

Jonas Hirsch, Elena Mäder-Baumdicker

We consider unbranched Willmore surfaces in the Euclidean space that arise as inverted complete minimal surfaces with embedded planar ends. Several statements are proven about uppe…

math.AP2019

The Area Blow Up set for bounded mean curvature submanifolds with respect to elliptic surface energy functionals

Guido De Philippis, Antonio De Rosa, Jonas Hirsch

In this paper we investigate the "area blow-up" set of a sequence of smooth co-dimension one manifolds whose first variation with respect to an anisotropic integral is bounded. Fol…