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20152019
most citedSharp estimates for the anisotropic torsional rigidity and the principal frequency

19 citations · 23 across the 3 of their papers we have counts for

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math.AP20194 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

The sharp quantitative isocapacitary inequality

Guido De Philippis, Michele Marini, Ekaterina Mukoseeva

We prove a sharp quantitative form of the classical isocapacitary inequality. Namely, we show that the difference between the capacity of a set and that of a ball with the same vol…

math.AP2018

Lower bound for the perimeter density at singular points of a minimizing cluster in

Jonas Hirsch, Michele Marini

In this paper we study the blow-ups of the singular points in the boundary of a minimizing cluster lying in the interface of more than two chambers. We establish a sharp lower boun…

math.AP201719 cited

Sharp estimates for the anisotropic torsional rigidity and the principal frequency

Giuseppe Buttazzo, Serena Guarino Lo Bianco, Michele Marini

In this paper we generalize some classical estimates involving the torsional rigidity and the principal frequency of a convex domain to a class of functionals related to some aniso…

math.AP2015

The Matzoh Ball Soup Problem: a complete characterization

Rolando Magnanini, Michele Marini

We characterize all the solutions of the heat equation that have their (spatial) equipotential surfaces which do not vary with the time. Such solutions are either isoparametric or…