【摘 要】
：
Let $u_n$ be a sequence of mappings from a closed Riemannian surface $M$ to a general Riemannian manifold $NsubsetR^k$.If $u_n$ satisfies sup n(‖(▽)un‖
【出 处】
：
Workshop on Geometric Analysis 2016(2016几何分析研讨会)
论文部分内容阅读
Let $u_n$ be a sequence of mappings from a closed Riemannian surface $M$ to a general Riemannian manifold $N\subset\R^k$.If $u_n$ satisfies sup n(‖(▽)un‖L2(M)+‖τ(un)‖LP(M))≤Λ for some p>1,where $\tau(u_n)$ is the tension field of $u_n$,then there hold the so called energy identity and neckless property during blowing up.
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