How does one prove $\int\phi=0$ for $\phi\in\mathcal{D}$ for $\phi$ with convex support is equivalent to $\phi=\sum \partial_j F_j$ ?
I actually, don't quite see why convex support is explicitly mentioned here and how it factors into a proof.
How does one prove $\int\phi=0$ for $\phi\in\mathcal{D}$ for $\phi$ with convex support is equivalent to $\phi=\sum \partial_j F_j$ ?
I actually, don't quite see why convex support is explicitly mentioned here and how it factors into a proof.
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