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A uniqueness theorem for gluing calibrated submanifolds

机译:胶合校准子流形的唯一性定理

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'Gluing' is a technique of constructing solutions to non-linear (elliptic) partial differential equations such as Yang-Mills equations, minimal surface equations and Einstein equations. Calibrated submanifolds are a certain class of minimal surfaces, and there are various examples of them constructed by the gluing technique. We have existence theorems in that sense, but there seems to have been no uniqueness theory for higher-dimensional ones such as special Lagrangian submanifolds, which we discuss in the present paper.
机译:“粘合”是一种构造非线性(椭圆)偏微分方程(例如,Yang-Mills方程,极小表面方程和爱因斯坦方程)解的技术。校准的子流形是一类最小曲面,并且通过胶合技术构造了它们的各种示例。从这个意义上说,我们有存在性定理,但是对于高维维数,例如特殊的拉格朗日子流形,似乎还没有唯一性理论,我们将在本文中进行讨论。

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