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Packing intermediate dimensions of measures and applications
We introduce a spectrum of dimensions of measures, the \emph{packing intermediate dimensions} $\dim_{P,θ}μ$, $θ\in(0,1]$, of a Borel probability measure $μ$ on $\mathbb{R}^n$ and the \emph{quasi-Hausdorff dimension} $\dim_{qH}μ$. We show that this spectrum encodes the information on $μ$ that governs
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