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À propos de : A lower bound on local energy of partial sum of eigenfunctions for Laplace-Beltrami operators        

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  • A lower bound on local energy of partial sum of eigenfunctions for Laplace-Beltrami operators
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  • In this paper, a lower bound is established for the local energy of partial sum of eigenfunctions for Laplace-Beltrami operators (in Riemannian manifolds with low regularity data) with general boundary condition. This result is a consequence of a new pointwise and weighted estimate for Laplace-Beltrami operators, a construction of some nonnegative function with arbitrary given critical point location in the manifold, and also two interpolation results for solutions of elliptic equations with lateral Robin boundary conditions.
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  • cocv120008
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  • © EDP Sciences, SMAI, 2012
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  • EDP Sciences, SMAI
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