ガロア第一論文と乗数イデアル他関連資料スレ10

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618: 現代数学の系譜 雑談 ◆yH25M02vWFhP  [] 2024/08/22(木) 21:09:16.99 ID:LFTByHn4

>>604
>望月研究室の大学院生
>星　裕一郎　（ほし　ゆういちろう）

星さん、早稲田を侵〜略〜！ｗｗ ；ｐ）
”Moreover, the final portion will report on some expected developments concerning this research via inter-universal Teichmuller theory. This talk is based on a joint work with Shinichi Mochizuki.”

(参考)
https://www.kurims.kyoto-u.ac.jp/~yuichiro/talks.html
星裕一郎 講演
On the Geometricity of Adelic Galois Sections of Hyperbolic Curves,
早稲田整数論セミナー,
早稲田大学,
2024.7.19.
https://sem-wnt.w.waseda.jp/kako/pdf2024/20240719.pdf
早稲田大学整数論セミナーの予定(2024年度 第7回)
日時：2024 年 7 月19 日（金）17:00〜18:30
講演者：星裕一郎氏（京都大学数理解析研究所）タイトル：Onthe Geometricity of Adelic Galois Sections of Hyperbolic Curvesアブストラクト：A Galois section of a hyperbolic curve over a field is defined to be a continuous section of the natural continuous surjective outer homomorphism from the etale fundamental group of the given curve to the absolute Galois group of the basefield. Grothendieck’s section conjecture states that, for a given hyperbolic curve over a number field, an arbitrary Galois section of the curve is geometric, i.e., the image of an arbitrary Galois section of the curve is contained in a decomposition subgroup associated to a closed point of the curve. After a brief state of the background, this talk will report on recent and future developments concerning this conjecture. In particular, I will explain a proof of the geometricity of an adelic Galois section of a “sufficiently small” hyperbolic curve over a number field.
Moreover, the final portion will report on some expected developments concerning this research via inter-universal Teichmuller theory. This talk is based on a joint work with Shinichi Mochizuki.

http://rio2016.5ch.net/test/read.cgi/math/1721183883/618

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