In this paper we study approximations of functions of Sobolev spaces $W^2_{p,\loc}(\Omega)$, $\Omega\subset\mathbb R^n$, by Lipschitz continuous functions. We prove that if $f\in W^2_{p,\loc}(\Omega)$, $1\leq p Click to show full abstract
In this paper we study approximations of functions of Sobolev spaces $W^2_{p,\loc}(\Omega)$, $\Omega\subset\mathbb R^n$, by Lipschitz continuous functions. We prove that if $f\in W^2_{p,\loc}(\Omega)$, $1\leq p
Keywords:
loc omega;
lipschitz approximations;
sobolev spaces;
variables formula;
change variables
Journal Title: Journal of Mathematical Analysis and Applications
Year Published: 2022
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Journal Title: Journal of Mathematical Analysis and Applications
Year Published: 2022
Link to full text (if available)
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