Algebraic Hyperbolicity and Lang-type loci in hypersurfaces
Izzet Coskun (University of Illinois at Chicago)
Abstract: In this talk, I will discuss joint work with Eric Riedl on algebraic hyperbolicity and Lang-type loci. I will describe an improvement of G. Xu's genus bounds which allow us to prove the algebraic hyperbolicity of very general quintic surfaces. The same technique allows us to obtain the classification of algebraically hyperbolic surfaces in certain toric threefolds. Finally, I will discuss Lang-type loci for algebraic hyperbolicity in very general hypersurfaces.
Audience: researchers in the topic
Comments: The discussion for Izzet Coskun’s talk is taking place not in zoom-chat, but at tinyurl.com/2021-02-19-ic (and will be deleted after ~3-7 days).
Series comments: This seminar requires both advance registration, and a password. Register at stanford.zoom.us/meeting/register/tJEvcOuprz8vHtbL2_TTgZzr-_UhGvnr1EGv Password: 362880
If you have registered once, you are always registered for the seminar, and can join any future talk using the link you receive by email. If you lose the link, feel free to reregister. This might work too: stanford.zoom.us/j/95272114542
More seminar information (including slides and videos, when available): agstanford.com
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