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Equivalence of $L^p$ harmonic functions on the ball and a representation by harmonic homogeneous polynomials
In Harmonic function theory, there is a theorem which says that if $u$ is an harmonic function on $B\left(a,r\right)$, then there exist homogeneous harmonic polynomials $p_{m}$ in $\mathbb{R}^{n}$ ...
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