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Sobolev embedding a distributional solution of pdes
Let us fix $\Omega\subset\mathbb{R}^N$, $N \geq 3$ open, and $1 \leq p N/2$, or $q = N$ and $f$ continuous.
I'd like to know if there is a chance to prove that, if $p < q$ (or even just $q$), the $L^p(\Omega)$-solution of the previous problem is unique (with respect to the initial data, of course).
The way I'm proposing to prove it is the following:
Let $\Omega$ 0b46394aab
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