Name: Central Limit Theorem for Intersection Currents of Random Holomorphic Sections
Start: 2026-06-02T16:00:00+02:00
End: 2026-06-02T17:00:00+02:00
Location: No location set

Description

In 2010, Shiffman and Zelditch established a fundamental result in random Kähler geometry: the statistics of random zero sets of a single Gaussian holomorphic section obey a Central Limit Theorem (CLT). We generalize this result by proving the CLT for commen zero sets of k independent Gaussian holomorphic sections on compact Kähler manifolds.

Central Limit Theorem for Intersection Currents of Random Holomorphic Sections

par Bin Guo (Chinese Academy of Sciences)

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