Quasi-linear boundary value problems wit
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Alejandro Vélez-Santiago
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Article
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2011
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Elsevier Science
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English
⚖ 371 KB
We investigate a quasi-linear boundary value problem of the form -div(α|∇u| p-2 ∇u) = 0 involving a general boundary map and mixed Neumann boundary conditions on a bounded Lipschitz domain. We show existence, uniqueness, and Hölder continuity of the weak solution of this mixed boundary value problem