On Sobolev extension domains in $R^n$

Mathematics – Functional Analysis

Scientific paper

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37 pages

Scientific paper

We describe a class of Sobolev $W^k_p$-extension domains $\Omega\subset R^n$
determined by a certain inner subhyperbolic metric in $\Omega$. This enables us
to characterize finitely connected Sobolev $W^1_p$-extension domains in $R^2$
for each $p>2$.

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