A. Naber

most citedEnergy Identity for Stationary Harmonic Maps

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math.AP2026★ 1 cited

Energy Identity for Stationary Harmonic Maps

Aaron Naber, Daniele Valtorta

In this paper we consider sequences $u_{j} : B_{2} \subseteq M \to N$ of stationary harmonic maps between smooth Riemannian manifolds with uniformly bounded energy $E[u_j]\equiv \int |\nab…

math.AP2024

Rectifiable Reifenberg and uniform positivity under almost calibrations

Nicholas Edelen, Aaron Naber, Daniele Valtorta

The Reifenberg theorem \cite{reif_orig} tells us that if a set $S \subseteq B_{2} \subseteq R^{n}$ is uniformly close on all points and scales to a $k$ -dimensional subspace, then…