Some aspects of Dirac-harmonic maps with curvature term
arXiv:1412.4705 · doi:10.1016/j.difgeo.2015.01.008
Abstract
We study several geometric and analytic aspects of Dirac-harmonic maps with curvature term from closed Riemannian surfaces.
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Cited by in corpus (11)
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- On conservation laws for the supersymmetric sigma model
- Energy methods for Dirac-type equations in two-dimensional Minkowski space
- Nonlinear Dirac equations, Monotonicity Formulas and Liouville Theorems
- A note on twisted Dirac operators on closed surfaces
- Geometric analysis of the Yang-Mills-Higgs-Dirac model
- Dirac-harmonic maps with potential
- Relative energy gap for harmonic maps of Riemann surfaces into real analytic Riemannian manifolds