Geometric polarized log Hodge structures on the standard log point
Taro Fujisawa (Tokyo Denki University)
09-Jun-2021, 07:00-08:00 (5 years ago)
Abstract: I will talk about the following fact: a projective vertical exact log smooth morphism over the standard log point yields polarized log Hodge structures on the base. In the proof of this fact, the case of a strict log deformation is essential. So, I will mainly talk about this case, and explain how to relate my previous results on the mixed Hodge structures to log Hodge structures for a projective strict log deformation. If the time remained, I will discuss a generalization to the case of a general base point. This talk is based on a joint work with C. Nakayama.
mathematical physicsalgebraic geometrycomplex variablesdifferential geometrygeometric topologyquantum algebrasymplectic geometry
Audience: researchers in the topic
| Organizers: | Helge Ruddat*, Simon Felten*, Matej Filip*, Andrea Petracci* |
| *contact for this listing |
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