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Classification of stable solutions for boundary value problems with nonlinear boundary conditions on Riemannian manifolds with nonnegative Ricci curvature

机译:带边值问题稳定解的分类   具有非负Ricci的黎曼流形上的非线性边界条件   曲率

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摘要

We present a geometric formula of Poincar\'e type, which is inspired by aclassical work of Sternberg and Zumbrun, and we provide a classification resultof stable solutions of linear elliptic problems with nonlinear Robin conditionson Riemannian manifolds with nonnegative Ricci curvature. The result obtained here is a refinement of a result recently established byBandle, Mastrolia, Monticelli and Punzo.
机译:我们提出了Poincar'e型的几何公式​​,该公式受Sternberg和Zumbrun的经典工作启发,并提供了具有非负Ricci曲率的黎曼流形上具有非线性Robin条件的线性椭圆问题的稳定解的分类结果。此处获得的结果是对Bandle,Mastrolia,Monticelli和Punzo最近建立的结果的改进。

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