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Omori-Yau maximum principles, V-harmonic maps and their geometric applications
  • 期刊名称：Ann. Glob. Anal. Geom.
  • 时间：2014
  • 页码：259-279
  • 相关项目：旋量场与流形的几何分析
作者： Qun Chen|Jürgen Jost|Hongbing Qiu|
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Bochner-type formulas for transversally harmonic maps
The boundary value problem for Dirac-harmonic maps
Omori-Yau maximum principles, -harmonic maps and their geometric applications
AN ESTIMATE FOR THE MEAN CURVATURE OF SUBMANIFOLDS CONTAINED IN A HOROBALL
Heat Flows of Subelliptic Harmonic Maps into Riemannian Manifolds with Nonpositive Curvatures
The extension of the H (k) mean curvature flow in Riemannian manifolds
The maximum principle and the Dirichlet problem for Dirac-harmonic maps
Inequalities of Simons type and gaps for Yang-Mills fields
Monotonicity formulas for Bakry-Emery Ricci curvature
Dirac-geodesics and their heat flows
The finite S-determinacy of singularities in positive characterisitic
A maximum principle for generalizations of harmonic maps in Hermitian, affine, Weyl, and Finsler geo
Hardy-type inequalities on a half-space in the Heisenberg group
Gradient estimates and Liouville theorems for Dirac-harmonic maps
靶流形为球面子流形的调和映射的量子化现象（英文）