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Title:
Equidistribution for sequences of line bundles on normal Kahler spaces

Speaker:
Dan Coman

Abstract:
We study the asymptotics of Fubini-Study currents and zeros of random holomorphic sections associated to a sequence of singular Hermitian holomorphic line bundles on a compact normal Kahler complex space. This is a generalization of our previous results in two directions: we allow the base space to be singular and we consider sequences (L_p,h_p) of singular Hermitian holomorphic line bundles whose Chern curvature satisfy a natural growth condition, instead of sequences of powers of a fixed line bundle (L,h). The results are joint with Xiaonan Ma and George Marinescu.

Link:
http://scgp.stonybrook.edu/video_portal/video.php?id=1816

Workshop:
Simons- Program: Large N limit problems in Kahler Geometry