The density of infinitely differentiable functions in Sobolev spaces with mixed boundary conditions

Pavel Doktor; Alexander Ženíšek

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Displaying similar documents to “The density of infinitely differentiable functions in Sobolev spaces with mixed boundary conditions”

On the behaviour of solutions to the nonlinear elliptic Neumann problem in unbounded domains

L. Tarba, Jana Stará (1991)

Commentationes Mathematicae Universitatis Carolinae

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The asymptotic behaviour is studied for minima of regular variational problems with Neumann boundary conditions on noncompact part of boundary.

Hölder regularity for nonhomogeneous elliptic systems with nonlinearity greater than two

Giovanna Idone (2004)

Czechoslovak Mathematical Journal

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Regularity results for elliptic systems of second order quasilinear PDEs with nonlinear growth of order $q > 2$ are proved, extending results of [7] and [10]. In particular Hölder regularity of the solutions is obtained if the dimension $n$ is less than or equal to $q + 2$ .