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- W2584818342 abstract "Abstract For a sequence of coupled fields { ( ϕ n , ψ n ) } from a compact Riemann surface M with smooth boundary to a general compact Riemannian manifold with uniformly bounded energy and satisfying the Dirac-harmonic system up to some uniformly controlled error terms, we show that the energy identity holds during a blow-up process near the boundary. As an application to the heat flow of Dirac-harmonic maps from surfaces with boundary, when such a flow blows up at infinite time, we obtain an energy identity." @default.
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- W2584818342 date "2019-04-01" @default.
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- W2584818342 title "Energy identity for a class of approximate Dirac-harmonic maps from surfaces with boundary" @default.
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- W2584818342 doi "https://doi.org/10.1016/j.anihpc.2018.05.006" @default.
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