activity
20062023
most citedA regularity theory for multiple-valued Dirichlet minimizing maps

8 citations · 29 across the 9 of their papers we have counts for

collaborators

9 papers

math.ST2023

Sample Complexity of Probability Divergences under Group Symmetry

Ziyu Chen, Markos A. Katsoulakis, Luc Rey-Bellet +1

We rigorously quantify the improvement in the sample complexity of variational divergence estimations for group-invariant distributions. In the cases of the Wasserstein-1 metric an…

math.CV2021

Heat kernel asymptotics for Kohn Laplacians on CR manifolds

Chin-Yu Hsiao, Weixia Zhu

Let be an abstract orientable not necessarily compact CR manifold of dimension , , and let be the -th tensor power of a CR complex line bundle over $…

math.CV2019

Spectral Stability of the Neumann Laplacian: Domain Perturbations

Siqi Fu, Weixia Zhu

We study spectral stability of the -Neumann Laplacian on a bounded domain in when the underlying domain is perturbed. In particular, we establish upper…

math.CV2019

Spectral Stability of the Neumann Laplacian: the Kohn-Nirenberg elliptic regularization

Siqi Fu, Chunhui Qiu, Weixia Zhu

In this paper we study spectral stability of the -Neumann Laplacian under the Kohn-Nirenberg elliptic regularization. We obtain quantitative estimates for stability o…

math.AP2007

Regularity of Dirichlet nearly minimizing multiple-valued functions

Jordan Goblet, Wei Zhu

In this paper, we extend the related notions of Dirichlet quasiminimizer, minimizer and almost minimizer to the framework of multiple-valued functions in the sense of Almgren a…

math.OC2006★ 8 cited

A regularity theory for multiple-valued Dirichlet minimizing maps

Wei Zhu

This paper discusses the regularity of multiple-valued Dirichlet minimizing maps into the sphere. It shows that even at branched point, as long as the normalized energy is small en…