Top Tweets for #ArithmeticGeometry
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
Faltings introduced "powerful tools in arithmetic geometry". https://t.co/tOcVO8WkyA #GerdFaltings #AbelPrize #Mathematics #ArithmeticGeometry #MathematicalRiddles
From VirelaiX sandbox to Selberg empire: Universal Scaling Law excludes λ1 ≤0.21 for 56 primes p≤263! SignedSinc breakthrough + MERA heuristics. <3🔺🔺 #Selberg #VirelaiX @@grok @xAI @dustinwatkins89 @elonmusk @SpaceX #ArithmeticGeometry #QuantumHeuristics #Selberg #VirelaiX #xAI
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。
https://t.co/Lw8Y9Ndq6V
#NumberTheory #ArithmeticGeometry #NonReversibleTranslation
https://t.co/FdqQPpmvaa
New #SpecialIssue "Discrete Math in Coding Theory", edited by Dr. Patrick Solé, is open for submission! https://t.co/Out02kdRi9
#codes
#designs
#rings
#modules
#graphs
#discretealgorithms
#incidencegeometry
#arithmeticgeometry
Introducing the #ShawLaureates in #MathematicalSciences 2023
Vladimir Drinfeld @UChicago
Shing-Tung Yau @Tsinghua_Uni @CUHKofficial
#mathematicalphysics #arithmeticgeometry #differentialgeometry #Kählergeometry
#Congratulations!
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
#NextatBIRS Systematic Effects and Nuisance Parameters in Particle Physics Data Analyses, April 23 - 28, 2023
https://t.co/FnaBWzJSWw
#ArithmeticGeometry #Statistics #PHYSTATSystematics
@NSF-MPS #DMSFunded @CRSNG_NSERC @Innovation_AB
- Do you have a point?
Yes, but it's not rational?
#arithmeticgeometry
#NextatBIRS Specialisation and Effectiveness in Number Theory, August 28 to September 02, 2022
https://t.co/8w4EmgcRQV
#NumberTheory #ArithmeticGeometry #AlgebraicDynamics #pseudorandomness #ComplexAnalysis #AlgebraicTopology #QuantumGraphs
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: https://t.co/s67nU4iJkY
🏅#FieldsMedal Lecture #ICM2018 Rio de Janeiro 🇧🇷
Peter Scholze b.1987 @HCM_Bonn
"Period maps in p-adic geometry"
📹https://t.co/jxUYwvWHRh
#HistoryOfICM #peterscholze #NumberTheory #ArithmeticGeometry
#BhattWhatIsAPerfectoidSpace-1.
[#Algebra
#ArithmeticGeometry
#Mathematics
#Surveys]
"Notices of the AMS 61(9), pp. 1082-1084 October 2014
What is ... a Perfectoid Space?
Bhargav Bhatt (University of #Michigan)"
M.t. 'Was ist ein Perfektoider Raum?'
>
für herausragende Beitraege zur Zahlentheorie verliehen werden. Der Preis ist dem Andenken von David Goss gewidmet, ehemaliger Chefredakteur des Journal of Number Theory.'
"Alexander Smith has made very impressive contributions to number theory and #ArithmeticGeometry. His
>
2021:
3-year #postdocposition in #arithmeticgeometry is available at @BernoulliInsti2 ...The position is situated in the algebra group and is funded by Steffen Müller’s @NWO_Science #VidiGrant - “Global points via locally analytic functions”
2019:
De @NWONieuws heeft aan 85 onderzoekers een Vidi-beurs van 8 ton toegekend. 4 doen hun onderzoek aan de Faculty of Science and Engineering vd #RUG: dr. Anastasia Borschevsky, prof.dr. Giulia Fulvia Mancini, dr. Sander Wezenberg en dr. Steffen Müller https://t.co/lbvWS38y0B 🎉💪
#HeathBrownSurveyOfRationalPoints-1.
[#ArithmeticGeometry
#DiophantineEquations]
"Counting Rational Points on Algebraic Varieties
D. R. Heath-Brown (#Oxford)
pp. 51-95 in:
Analytic #NumberTheory
C.I.M.E. Summer School 2002
LNM 1891"
M.t. 'Zählen von rationalen Punkten auf
>
#LawrenceVenkateshDiophantineProblems-1.
[#ArithmeticGeometry
#FaltingsTheorem
#New]
"Inventiones Mathematicae 221(3), 893–999 (September 2020)
Diophantine problems and p-adic period mappings
Brian Lawrence
Akshay Venkatesh"
[this paper was discussed in a research seminar at>
![LGcommaI's tweet photo. #LawrenceVenkateshDiophantineProblems-1.
[#ArithmeticGeometry
#FaltingsTheorem
#New]
"Inventiones Mathematicae 221(3), 893–999 (September 2020)
Diophantine problems and p-adic period mappings
Brian Lawrence
Akshay Venkatesh"
[this paper was discussed in a research seminar at> https://t.co/uhrLcajZA3](https://pbs.twimg.com/media/Es2xp2dXEAI6XVq.png)
For the Beijing-Paris-Tokyo webinar series on #ArithmeticGeometry, Christophe Breuil (@CNRS & @UnivParisSaclay) will discuss the "modular representations of GL_2(L) for unramified L" on 17 June. Register to receive the link and connect to the webinar! https://t.co/vv0zgxZY0H
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