Add to ORKGAbstract. We study Dirac-harmonic maps from a Riemann surface to a sphere Sn. We show that a weakly Dirac-harmonic map is in fact smooth, and prove that the energy identity holds during the blow-up process. 1
We discuss regularity issues for harmonic maps from a n-dimensional Riemannian polyhedral complexX t...
In 1981, Sacks and Uhlenbeck introduced their famous $\alpha$-energy as a way to approximate the Dir...
AbstractIn this article, we investigate the regularity for certain elliptic systems without an L2-an...
We shall consider harmonic maps from $n$-dimensional compact connected Riemannian manifold with bou...
Abstract. In this paper, we derive gradient estimates for Dirac-harmonic maps from complete Riemanni...
We introduce $n$/$p$-harmonic maps as critical points of the energy \[ \mathcal{E}_{n,p}(v) = \intl...
Let (phi, psi) be a Dirac-harmonic maps from a Riemannian manifold into another Riemannian manifold ...
We establish the regularity theory for certain critical elliptic systems with an anti-symmetric stru...
We study Dirac-harmonic maps from degenerating spin surfaces with uniformly bounded energy and show ...
AbstractIn this paper we prove that any weakly harmonic maps from surfaces are smooth up to the boun...
We discuss the relaxed functional of the Dirichlet energy. We also prove partial regularity of minim...
Let u(n) be a sequence of mappings from a closed Riemannian surface M to a general Riemannian manifo...
Abstract. Dirac-geodesics are Dirac-harmonic maps from one dimensional domains. In this paper, we in...
In this article, we investigate the regularity for certain elliptic systems without an L2-antisymmet...
We establish new local regularity results for the harmonic map and Yang–Mills heat flows on Riemanni...
We discuss regularity issues for harmonic maps from a n-dimensional Riemannian polyhedral complexX t...
In 1981, Sacks and Uhlenbeck introduced their famous $\alpha$-energy as a way to approximate the Dir...
AbstractIn this article, we investigate the regularity for certain elliptic systems without an L2-an...
We shall consider harmonic maps from $n$-dimensional compact connected Riemannian manifold with bou...
Abstract. In this paper, we derive gradient estimates for Dirac-harmonic maps from complete Riemanni...
We introduce $n$/$p$-harmonic maps as critical points of the energy \[ \mathcal{E}_{n,p}(v) = \intl...
Let (phi, psi) be a Dirac-harmonic maps from a Riemannian manifold into another Riemannian manifold ...
We establish the regularity theory for certain critical elliptic systems with an anti-symmetric stru...
We study Dirac-harmonic maps from degenerating spin surfaces with uniformly bounded energy and show ...
AbstractIn this paper we prove that any weakly harmonic maps from surfaces are smooth up to the boun...
We discuss the relaxed functional of the Dirichlet energy. We also prove partial regularity of minim...
Let u(n) be a sequence of mappings from a closed Riemannian surface M to a general Riemannian manifo...
Abstract. Dirac-geodesics are Dirac-harmonic maps from one dimensional domains. In this paper, we in...
In this article, we investigate the regularity for certain elliptic systems without an L2-antisymmet...
We establish new local regularity results for the harmonic map and Yang–Mills heat flows on Riemanni...
We discuss regularity issues for harmonic maps from a n-dimensional Riemannian polyhedral complexX t...
In 1981, Sacks and Uhlenbeck introduced their famous $\alpha$-energy as a way to approximate the Dir...
AbstractIn this article, we investigate the regularity for certain elliptic systems without an L2-an...