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The discrete logarithmic Minkowski problem for the electrostatic $\mathfrak{p}$-capacity

Published 14 Nov 2021 in math.DG and math.AP | (2111.07321v1)

Abstract: The Minkowski problem for electrostatic capacity characterizes measures generated by electrostatic capacity, which is a well-known variant of the Minkowski problem. This problem has been generalized to $L_p$ Minkowski problem for $\mathfrak{p}$-capacity. In particular, the logarithmic case $p=0$ relates to cone-volumes and therefore has a geometric significance. In this paper we solve the discrete logarithmic Minkowski problem for $1<\mathfrak{p}<n$ in the case where the support of the given measure is in general position.

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