Ah, but I play dice. It's quite fun. 　　

Naganori Yamaguchi

日本語: URL

Affiliation: Institute of Science Tokyo (JSPS PD)

Research funds: JSPS KAKENHI Project/Area Number 23KJ0881

Expertise: Arithmetic Geometry, Anabelian Geometry

Research Topic: My area is Anabelian geometry. Recently, I have been interested in the theory of the m-step solvable reconstruction of Anabelian geometry.

Contact

Email: yamaguchi.n.ac(at)m.titech.ac.jp

            naganori(at)kurims.kyoto-u.ac.jp

Institution Contact: （03）3726-1111

ORCID: 0000-0002-0347-2746

Researchmap ID: R000054174

ArXiv ID: URL

Published Papers

  1. Naganori Yamaguchi, The geometrically $m$-step solvable Grothendieck conjecture for affine hyperbolic curves over finitely generated fields
    • Journal: Journal of the London Mathematical Society, Volume 109, issue 5, May 2024, e12912. (DOI)
    • ArXiv: 2302.09253 (URL)
    • Notes: It's my Doc. thesis. A Summary is here [URL].
  2. Naganori Yamaguchi, The geometrically $m$-step solvable Grothendieck conjecture for genus $0$ curves over finitely generated fields
    • Journal: Journal of Algebra, Volume 629, September 2023, Pages 191-226. (DOI)
    • ArXiv: 2010.00290 (URL)
  3. Naganori Yamaguchi, A survey of known results on the $m$-step solvable anabelian geometry for hyperbolic curves
    • Journal: RIMS Kokyuroku Bessatsu (Forthcoming)
    • ArXiv: 2204.08008 (URL)

Preprints

  1. Naganori Yamaguchi, A refined version of the geometrically $m$-step solvable Grothendieck conjecture for genus $0$ curves over finitely generated fields
    • ArXiv: 2407.09906 (URL)

General Text

  1. YAMAGUCHI Naganori (with Benjamin Collas and MUROTANI Takahiro), Symmetries of spaces and numbers -- anabelian geometry (URL)

Talks

  1. 2025/03/31: Spring seminar on Arithmetic Galois theory in Toyonaka 2025 (URL), Osaka University, TBA
  2. 2024/11/23: 北大数論セミナー (URL), Hokkaido University, The Finite-Step Solvability of Anabelian Geometry
  3. 2024/10/25: 九州代数学セミナー (URL), Kyushu University, Anabelian geometry and $m$-step solvable reconstruction
  4. 2024/03/12: Anabelian Geometry in Tokyo 2024 (URL), Tokyo Institute of Technology, The $m$-step solvable reconstruction for the Grothendieck conjecture in Anabelian Geometry
  5. 2024/02/15: Mathsci Freshman Seminar 2024 (URL), Nagoya University, Recent developments for $m$-step solvable Anabelian Geometry
  6. 2023/07/14: 22th Hiroshima-Sendai Workshop on Number Theory (URL), Hiroshima University, New developments in anabelian geometry by using $m$-step reconstruction
  7. 2023/04/17: Arithmetic & Homotopic Galois Theory seminar of the International Research Network (URL), RIMS Kyoto University (Invited Talk), Anabelian geometry and $m$-step reconstruction
  8. 2023/03/28: Low Dimensional Topology and Number Theory XIV (URL), Kyushu University (Invited Talk), On the development of anabelian geometry using the maximal geometrically $m$-step solvable quotient of arithmetic fundamental groups
  9. 2023/03/08: The 19th Mathematics Conference for Young Researchers (URL), Hokkaido University (Technical Report: URL), 遠アーベル幾何学におけるm 次可解グロタンディーク予想について
  10. 2021/12/07: The Japan Europe Number Theory Exchange Seminar (URL), Online (Invited Talk), The $m$-step solvable anabelian geometry for hyperbolic curves over finitely generated fields
  11. 2020/12/02: Algebraic Number Theory and Related Topics 2020 (URL), RIMS Kyoto University, 種数0の曲線における導来商版Grothendieck予想について
  12. 2020/09/09: 19th Sendai-Hiroshima Number Theory Conference (URL), Tohoku University, The $m$-step solvable Grothendieck conjecture for genus $0$ curves over finitely generated fields
  13. 2020/08/19: 2nd Kyoto-Hefei Workshop on Arithmetic Geometry 2020 (URL), Online (Invited Talk), The $m$-step solvable Grothendieck conjecture for genus $0$ curves over finitely generated fields
  14. 2020/08/11: Kyushu Algebraic Number Theory 2020 (URL), Kyushu University, The $m$-step solvable Grothendieck conjecture for genus $0$ curves over finitely generated fields

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