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  1. Peter Scholze (Dresda, 11 dicembre 1987) è un matematico tedesco, conosciuto per il suo lavoro in geometria aritmetica. Per i suoi contributi, ha ricevuto il Clay Research Award nel 2014, il premio Cole per l'algebra nel 2015, la medaglia Fields nel 2018. È considerato uno dei più importanti matematici in attività.

  2. Peter Scholze (German pronunciation: [ˈpeːtɐ ˈʃɔltsə] ⓘ; born 11 December 1987 [2]) is a German mathematician known for his work in arithmetic geometry. He has been a professor at the University of Bonn since 2012 and director at the Max Planck Institute for Mathematics since 2018.

  3. Personal Homepage of Peter Scholze. Veranstaltungen. Papers/Preprints. Relative Perversity (with David Hansen), Comm. Amer. Math. Soc. 3 (2023), 631--668. Prismatic F-crystals and crystalline Galois representations (with Bhargav Bhatt), Camb. J. Math. 11 (2023), no. 2, 507--562.

  4. Prof. Dr. Peter Scholze. Homepage am MPIM. Mathematisches Institut. Universität Bonn. Endenicher Allee 60. 53115 Bonn. Sekretariat: Frau Silke Engels. Arbeitsgruppe Arithmetische Geometrie und Darstellungstheorie in Bonn. Zuletzt geändert: September 2022, Peter Scholze.

    • Endenicher Allee 60, Zimmer 4.023
    • +49- (0)228-73-62364
    • sengels (add @math.uni-bonn.de)
  5. Peter Scholze is a director at the Max Planck Institute for Mathematics since 1st July 2018. He is one of the leading researchers in the field of Arithmetic Geometry. His achievements have already been recognized by a number of prizes and honors.

  6. Peter Scholze. Scientific Member & Director. Phone: +49 (0)228 402-206. Fax: +49 (0)228 402-277. Email: scholze@mpim-bonn.mpg.de. Born 1987. Studies of Mathematics at the University of Bonn, Master 2010, PhD 2012. Clay Research Fellow 2011-2016. Chancellor's Professor, UC Berkeley, Fall 2014. Hausdorff Chair, University of Bonn, since October 2012.

  7. Topological realisations of absolute Galois groups. Robert A. Kucharczyk, Peter Scholze. Comments: 77 pages. This second version differs from the first one by a few minor changes, most notably the addition of Proposition 7.10 and the discussion surrounding it.

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