Equidistribution for sequences of line bundles on normal Kaehler spaces
Dan Coman, Xiaonan Ma, George Marinescu

TL;DR
This paper investigates the asymptotic behavior of Fubini-Study currents and zeros of random holomorphic sections for sequences of singular Hermitian line bundles on compact normal Kähler spaces, advancing understanding in complex geometry.
Contribution
It introduces new asymptotic analysis techniques for Fubini-Study currents and zeros in the context of singular Hermitian line bundles on normal Kähler spaces.
Findings
Asymptotic distribution of zeros is characterized
Fubini-Study currents exhibit specific limiting behavior
Results extend previous work to singular settings
Abstract
We study the asymptotics of Fubini-Study currents and zeros of random holomorphic sections associated to a sequence of singular Hermitian line bundles on a compact normal Kaehler complex space.
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