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- W1585968282 abstract "Let $Omega subseteq mathbb R^n$ be open and $Esubseteq Omega$ be a bounded set which is closed relative to $Omega$. We characterize those pairs $(Omega ,E)$ such that, for each harmonic function $h$ on $Omega$ which is uniformly continuous on $E$, there is a sequence of harmonic polynomials which converges to $h$ uniformly on $E$. As an immediate corollary we obtain a characterization of Mergelyan pairs for harmonic functions." @default.
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- W1585968282 date "1998-01-01" @default.
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- W1585968282 title "Mergelyan pairs for harmonic functions" @default.
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- W1585968282 doi "https://doi.org/10.1090/s0002-9939-98-04334-2" @default.
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