Hermitian curvature flow on locally homogeneous complex surfaces

Francesco Pediconi (Università di Firenze)

14-Jan-2021, 13:30-14:30 (4 years ago)

Abstract: The Hermitian curvature flow ("HCF" shortly) is a strictly parabolic flow of Hermitian metrics, introduced by Streets and Tian, which evolves an initial Hermitian metric in the direction of its second Chern-Ricci curvature tensor with some first-order terms in the torsion. In this talk, we study the long-time behavior of locally homogeneous non-Kähler solutions to the HCF on compact complex surfaces and, after a suitable normalization, we compute the Gromov-Hausdorff limit of those which are immortal. This is a joint work with Mattia Pujia.

Mathematics

Audience: researchers in the topic

Comments: Seminario PRIN2017 "Real and Complex Manifolds: Topology, Geometry and Holomorphic Dynamics"


Geometry Seminar - University of Florence

Series comments: If you are interested in attending, please send a message to daniele.angella@unifi.it or francesco.pediconi@unifi.it.

Organizers: Giorgio Ottaviani*, Daniele Angella*, Francesco Pediconi, Valerio Melani
*contact for this listing

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