On the Soliton Resolution for Equivariant Wave Maps to the Sphere |
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Authors: | Raphaël Côte |
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Affiliation: | CNRS and école Polytechnique Centre de Mathématiques Laurent Schwartz UMR 7640 Route de Palaiseau, Palaiseau CEDEX, France |
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Abstract: | We consider finite energy corotational wave maps with target manifold . We prove that for a sequence of times, they decompose as a sum of decoupled harmonic maps in the light cone, and a smooth wave map (in the blowup case) or a linear scattering term (in the global case), up to an error which tends to 0 in the energy space. © 2015 Wiley Periodicals, Inc. |
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