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Lipschitz numbers and fine differentiability on metric measure spaces
On a metric space equipped with a doubling measure supporting a Poincaré inequality, we introduce capacity-relaxed infinitesimal Lipschitz numbers and characterize Newtonian functions in $N^{1,p}$, $1\le p\le\infty$, and functions of bounded variation. If $X$ is additionally $Q$-regular, then every
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