Evaluation of a twisted lattice sum over imaginary quadratic fields. By relating a weighted sum over ℚ(√-7) to the periods of the CM elliptic curve y² = x³ - 35x - 98, we obtain a closed form via the Chowla–Selberg formula.
#NumberTheory #ArithmeticGeometry #ModularForms
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13 Dec 2025
この数日間 abc予想にはまって、論文投稿した。
これだけは導けた。 自然数の二重性：
足し算と掛け算は、同じ数を違う言語で見ている。 翻訳は常に不完全。 その不完全さの量がトレース。
zenodo.org/records/17917743
#NumberTheory #ArithmeticGeometry #NonReversibleTranslation
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2 Jun 2023
Introducing the #ShawLaureates in #MathematicalSciences 2023
Vladimir Drinfeld @UChicago
Shing-Tung Yau @Tsinghua_Uni @CUHKofficial
#mathematicalphysics #arithmeticgeometry #differentialgeometry #Kählergeometry
#Congratulations!
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30 May 2023
The #ShawPrize in #MathematicalSciences 2023 is awarded in equal shares to Vladimir Drinfeld and Shing-Tung Yau for their contributions related to #mathematicalphysics, to #arithmeticgeometry, to #differentialgeometry and to #Kählergeometry.
#ShawPrize2023 #ShawLaureates
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Ahmed Abbes, Ofer Gabber (@CNRS research directors at IHES) and Hélène Esnault (member of the IHES' scientific council) are among the speakers of the online conference on #ArithmeticGeometry organized in honor of Luc Illusie on June 7-11. To register: ihes.fr/en/conference-on-ari…
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7 Apr 2021
🏅#FieldsMedal Lecture #ICM2018 Rio de Janeiro 🇧🇷
Peter Scholze b.1987 @HCM_Bonn
"Period maps in p-adic geometry"
📹youtu.be/9W1TikUkVQU?t=1
#HistoryOfICM #peterscholze #NumberTheory #ArithmeticGeometry
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19 May 2020
Check out #TakagiLectures articles No.1 - No.59 (2007-2020) here bit.ly/2zm2LXU
e.g. No.38 is Peter Scholze @UniBonn
"Perfectoid Shimura varieties"
#NumberTheory #ArithmeticGeometry #FieldsMedal
#FreeArticle #math
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15 Dec 2017
Five #ERCConsolidatorGrants for #research #projects from the fields of #nanosciences #solidstatephysics #molecularbiology #arithmeticgeometry and #cosmology go.tum.de/506175 @ERC #ERCGrants
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