Christian klevdal.
Let A be an abelian variety over a number field E ⊂ C and let G denote the Mumford–Tate group of A. After replacing E by a finite extension, the action of the absolute Galois group Gal(E/E) on the…
Abstract: Simpson conjectured that for a reductive group G G, rigid G G -local systems on a smooth projective complex variety are integral. I will discuss a proof of integrality for cohomologically rigid G G -local systems. This generalizes and is inspired by work of Esnault and Groechenig for GLn G L n. Surprisingly, the main tools used in the ...CHRISTIAN KLEVDAL AND STEFAN PATRIKIS Abstract. Let G be a reductive group, and let X be a smooth quasiprojective complex variety. We prove that any G-irreducible, G-cohomologically rigid local system on X with finite order abelianization and quasi-unipotent local monodromies is integral. This general-izes work of Esnault and Groechenig when G ...CHRISTIAN KLEVDAL AND STEFAN PATRIKIS Abstract. Let G be a reductive group, and let X be a smooth quasiprojective complex variety. We prove that any G-irreducible, G-cohomologically rigid local system on X with finite order abelianization and quasi-unipotent local monodromies is integral. This general-izes work of Esnault and Groechenig when G ...CHRISTIAN KLEVDAL AND STEFAN PATRIKIS Abstract. Let G be a reductive group, and let X be a smooth quasiprojective complex variety. We prove that any G-irreducible, G-cohomologically rigid local system on X with finite order abelianization and quasi-unipotent local monodromies is integral. This general-izes work of Esnault and Groechenig when G ...
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Admissible pairs and. p. -adic Hodge structures I: Transcendence of the de Rham lattice. For an algebraically closed non-archimedean extension C/Qp, we define a Tannakian category of p -adic Hodge structures over C that is a local, p -adic analog of the global, archimedean category of Q -Hodge structures in complex geometry. In this setting the ...
July 28–30, 2021, Salt Lake City, Utah(postponed from May 20–22, 2020) This conference is aimed towards early graduate students and advanced undergraduate students interested in representation theory, number theory, and commutative algebra. The goal of this conference is to: Foster a sense of community amongst underrepresented groups in ... Sep 15, 2020 · Christian Klevdal, Stefan Patrikis. Let be a reductive group, and let be a smooth quasi-projective complex variety. We prove that any -irreducible, -cohomologically rigid local system on with finite order abelianization and quasi-unipotent local monodromies is integral. About CAPE. A student run organization that administers a standardized evaluation of UCSD's undergraduate courses and professors. Student feedback gauges the caliber of both the University's curriculum and its faculty. We provide students with the opinions of their peers on any particular course or professor.Semantic Scholar's Logo
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We reinterpret and generalize the construction of local Shimura varieties and their non-minuscule analogs by viewing them as moduli spaces of admissible pairs. Our main application is a bi-analytic Ax-Lindemann theorem comparing, in the basic case, rigid analytic subvarieties for the two distinct analytic structures induced by the Hodge and …
Abstract: Simpson conjectured that for a reductive group G G, rigid G G -local systems on a smooth projective complex variety are integral. I will discuss a proof of integrality for cohomologically rigid G G -local systems. This generalizes and is inspired by work of Esnault and Groechenig for GLn G L n. Surprisingly, the main tools used in the ...Oct 30, 2023 · Abstract: For integers s, t ≥ 2, the Ramsey number r(s, t) denotes the minimum n such that every n -vertex graph contains a clique of order s or an independent set of order t. We prove that r(4, t) = Ω( t3 log4t) as t → ∞ which determines r(4, t) up to a factor of order log2t, and solves a conjecture of Erdős. CHRISTIAN KLEVDAL AND STEFAN PATRIKIS Abstract. Let G be a reductive group, and let X be a smooth quasi-projective complex variety. We prove that any G-irreducible, G-cohomologically rigid local system on X with finite order abelianization and quasi-unipotent local monodromies is integral. This general-izes work of Esnault and Groechenig when ... Christian Klevdal UC San Diego. p-adic periods of admissible pairs Abstract: In this talk, we study a Tannakian category of admissible pairs, which arise naturally ...Aug 21, 2023 · We reinterpret and generalize the construction of local Shimura varieties and their non-minuscule analogs by viewing them as moduli spaces of admissible pairs. Our main application is a bi-analytic Ax-Lindemann theorem comparing, in the basic case, rigid analytic subvarieties for the two distinct analytic structures induced by the Hodge and Hodge-Tate period maps and their lattice refinements. Christian Hansen Bakken Keeper; 6 Skage Benneche Skansbo Forsvar; 9 Oliver ... Midtbane; 17 Simen Dalsmo-Klevdal Midtbane; 5 Georg Arnseth Hvidsten Angrep. Endre ...
Advancing research. Creating connections.Let $G$ be a reductive group, and let $X$ be a smooth quasi-projective complex variety. We prove that any $G$-irreducible, $G$-cohomologically rigid local system on ...Christian Klevdal: Integrality of G-local systems: Thu: Apr 22: 21:00: Owen Barrett: The derived category of the abelian category of constructible sheaves: Thu: Apr 15: 21:00: Lance Miller: Finiteness of quasi-canonical lifts of elliptic curves: Thu: Apr 08: 17:00: Mahesh Kakde: On the Brumer-Stark conjecture and applications to Hilbert's 12th ...Christian Klevdal. Outstanding Graduate Student Award. About this Award: The Outstanding Graduate Student Award is given to graduate students who have shown an excellent performance in teaching and research. (Joint with Stefan Patrikis.) In this talk, we discuss a strong form of independence of $\ell$ for canonical $\ell$-adic local systems on Shimura varieties, and sketch a proof of this for Shimura varieties arising from adjoint groups whose simple factors have real rank $\geq 2$.
Jordan Klevdal, English. Franco Agustin Sola ... Parker Christian Hinton, summa cum laude. Isaac ... Christian Michael Houghland, with distinction. Nathan Edward ...
Aug 21, 2023 · We reinterpret and generalize the construction of local Shimura varieties and their non-minuscule analogs by viewing them as moduli spaces of admissible pairs. Our main application is a bi-analytic Ax-Lindemann theorem comparing, in the basic case, rigid analytic subvarieties for the two distinct analytic structures induced by the Hodge and Hodge-Tate period maps and their lattice refinements ... Faith-based Christian movies have become increasingly popular over the last few years. These films are often filled with inspiring messages and uplifting stories that can have a po...Authors: Christian Klevdal Download PDF Abstract: Under the assumption of the Hodge, Tate and Fontaine-Mazur conjectures we give a criterion for a compatible system of l-adic representations to be isomorphic to …Klevdal, Christian "Recognizing Galois representations of K3 surfaces" Research in Number Theory, v.5, 2019 10.1007/s40993-019-0154-1 Citation Details. Hacon, Christopher and Witaszek, ...21 Aug 2023 · Sean Howe, Christian Klevdal · Edit social preview We reinterpret and generalize the construction of local Shimura varieties and their non-minuscule analogs by viewing them as moduli spaces of admissible pairs.CHRISTIAN KLEVDAL AND STEFAN PATRIKIS Abstract. For a Shimura variety (G,X) in the superrigid regime and neat level subgroup K 0, we show that the canonical family of ℓ-adic representations associated to a number field point y ∈ShK 0(G,X)(F), ρy,ℓ: Gal(Q/F) →Gad(Qℓ) ℓ,Jul 5, 2021 ... white Christian society. Öndercan Muti presents examples of grassroots activism of Armenian youth in dierent countries to argue how memory ...CHRISTIAN KLEVDAL AND STEFAN PATRIKIS Abstract. Let G be a reductive group, and let X be a smooth quasi-projective complex variety. We prove that any G-irreducible, G-cohomologically rigid local system on X with finite order abelianization and quasi-unipotent local monodromies is integral. This general-izes work of Esnault and Groechenig when ...CHRISTIAN KLEVDAL AND STEFAN PATRIKIS Abstract. For a Shimura variety (G,X) in the superrigid regime and neat level subgroup K 0, we show that the canonical family of ℓ-adic representations associated to a number field point y … (Joint with Stefan Patrikis.) In this talk, we discuss a strong form of independence of $\ell$ for canonical $\ell$-adic local systems on Shimura varieties, and sketch a proof of this for Shimura varieties arising from adjoint groups whose simple factors have real rank $\geq 2$.
Representation Theory and Number Theory Seminar Today @ 3:30 pm in LCB 215. "Recognizing Galois Representations of K3 Surfaces" w/Christian Klevdal,...
Avdelingen ledes av hoffintendant Lars Christian Krog og har i dag 48 ansatte. Det konge- lige hushold karakteriseres av bred og høy faglig kompetanse. Det ...
Aug 21, 2023 · We reinterpret and generalize the construction of local Shimura varieties and their non-minuscule analogs by viewing them as moduli spaces of admissible pairs. Our main application is a bi-analytic Ax-Lindemann theorem comparing, in the basic case, rigid analytic subvarieties for the two distinct analytic structures induced by the Hodge and Hodge-Tate period maps and their lattice refinements. CHRISTIAN KLEVDAL AND STEFAN PATRIKIS. Abstract. Let G be a reductive group, and let X be a smooth quasi-projective complex variety. We prove that any G-irreducible, G …Tannakian Categories (Christian Klevdal and Shiang Tang) Introduction to Smooth Representations of p-adic Groups (Kevin Childers) Hecke Algebras (Sabine Lang) Statement and Interpretation of the Satake Isomorphism (Shiang Tang) Proof of Satake isomorphism. Sheaf-function dictionary. (Christian Klevdal) Introduction to the affine …Now on home page. adsJoint with Christian Klevdal. Let G be a reductive group, and let X be a smooth quasiprojective complex variety. We prove that any G-irreducible, G-cohomologically rigid local system on X with finite order abelianization and quasi-unipotent local monodromies is integral. This generalizes work of Esnault-Groechenig when G=GL_n, and it answers in ...CHRISTIAN KLEVDAL AND STEFAN PATRIKIS Abstract. Let G be a reductive group, and let X be a smooth quasi-projective complex variety. We prove that any G-irreducible, G-cohomologically rigid local system on X with finite order abelianization and quasi-unipotent local monodromies is integral. This general-izes work of Esnault and Groechenig when ...Maryland 201 | Mathematics | Johns Hopkins University ... Mathematics10A B00 Klevdal, Christian MOS 113 200 MWF 12:00p12:50p B01231200 Calculus I PODEM1A19 80 Tu 5:00p 5:50p LI, Xiaxin [email protected] WU, Yujia [email protected] + BHATTACHARYA, Sutanay [email protected] B02231201 Calculus I DIB 121 45 Tu 6:00p 6:50p LI, Xiaxin [email protected] ZHAO, Katelyn [email protected](Joint with Stefan Patrikis.) In this talk, we discuss a strong form of independence of $\ell$ for canonical $\ell$-adic local systems on Shimura varieties, and sketch a proof of this for Shimura varieties arising from adjoint groups whose simple factors have real rank $\geq 2$.
Formerly of Newburgh, NY Robert H. Agnew of St. Cloud, FL formerly a longtime Newburgh resident, died Wednesday, March 5, 2008 at Consulate Healthcare of Kissimmee in Kissimmee, FL. He was 88.Jul 9, 2021 ... Jo Klevdal, University of North Carolina Chapel Hill. Poetry in Oral ... Karen Christian, California Polytechnic State University. A Wake/Awake: ...Christian Hansen Bakken Keeper; 6 Skage Benneche Skansbo Forsvar; 9 Oliver ... Midtbane; 17 Simen Dalsmo-Klevdal Midtbane; 5 Georg Arnseth Hvidsten Angrep. Endre ...Christian Roots: All Saints' Day and All Souls' Day - All Saints' Day was created by the Catholic Church to legitimize the pagan celebrations of late October. Learn about All Saint...Instagram:https://instagram. block mine simulator codesanimenyc promo codehappy nails saddle brook njbowling green municipal court ohio For an algebraically closed non-archimedean extension $C/\\mathbb{Q}_p$, we define a Tannakian category of $p$-adic Hodge structures over $C$ that is a local, $p ... how to beat lvl 8 apeirophobiafish market bakersfield ca July 28–30, 2021, Salt Lake City, Utah(postponed from May 20–22, 2020) This conference is aimed towards early graduate students and advanced undergraduate students interested in representation theory, number theory, and commutative algebra. The goal of this conference is to: Foster a sense of community amongst underrepresented groups in ... pho 4 u vietnamese cuisine photos Typical Class Size. 30-37. Christian Klevdal at the University of California, San Diego (UCSD) in La Jolla, California teaches MATH 10B - Calculus II, MATH 103A - Modern Algebra I.Let $U/K$ be a smooth affine curve over a number field and let $L$ be an irreducible rank 3 $\overline{\mathbb Q}_{\ell}$-local system on $U$ with trivial determinant ...Dr. Christian Klevdal UCSD. Number theory! Abstract: Come venture into number theory in this spooky post halloween talk, where I plan on talking about some objects that are (at least tangentially) related to number theory. Which objects will show up? Maybe elliptic curves, maybe p-adic numbers, maybe Lie groups.