Christian klevdal.

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) Introduction to the affine Grassmannian (Marin Petkovic) Review of homological algebra (triangulated and derived categories) (Allechar Serrano López) Derived functors, start of sheaf cohomology (Michael Zhao) Perverse Sheaves (Christian Klevdal) Glueing t-structures (Sabine Lang) Intermediate Extension. Examples. (Allechar ...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 when one is comparing etale and de Rham cohomology of p-adic formal schemes. Admissible pairs are parameterized by local Shimura varieties and their non-minuscule …Christian Klevdal. Under the assumption of the Hodge, Tate and Fontaine-Mazur conjectures we give a criterion for a compatible system of l-adic representations to …Christian Sleek Klevdal (born 1993) is listed at 7676 Monarch Rd Niwot, Co 80503 and has no political party affiliation. He is a male registered to vote in Boulder County, Colorado. Background Report.

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.Klevdal, Christian Award ID(s): 1840190 Publication Date: 2019-03-01 NSF-PAR ID: 10155853 Journal Name: Research in Number Theory Volume: 5 Issue: 1 ISSN: 2522-0160 Sponsoring Org: National Science Foundation. More Like this. No document suggestions found. Free Publicly Accessible Full Text;

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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 ...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.10A 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] B03231211 Calculus I DIB 121 45 Tu 7:00p …Stein will celebrate 67th birthday on December 8. Stein lives at 7676 Monarch Rd, Longmont, CO. We know that Christian S Klevdal and Jennifer L Sleek also lived at this address, perhaps within a different time frame. (303) 652-3554 (Qwest Corp), (303) 652-3555 are the phone numbers for Stein. Use (303) 652-3555 to contact Stein with caution.

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 ...

2 CHRISTIAN KLEVDAL The de nition of the Galois fundamental group uses the notion of an in nite Galois theory as de ned by Bhatt and Scholze in [1, De nition 7.2.1]. An in nite Galois theory consists of a category Cand a functor F: C!Sets called the ber functor. These of course are required to satisfy some axioms. For our purposes, Cwill be a ...

Finding ways to cover medical costs for any family can be a difficult choice. One has to juggle finances, provider networks, and, oftentimes, faith. Fortunately, there are options ...Infant Jesus Convent School is an English medium, co-educational Christian minority school, established by Simla-Chandigarh Education Society and administered by the …(Christian Klevdal) Introduction to the affine Grassmannian (Marin Petkovic) Review of homological algebra (triangulated and derived categories) (Allechar Serrano López) Derived functors, start of sheaf cohomology (Michael Zhao) Perverse Sheaves (Christian Klevdal) Glueing t-structures (Sabine Lang) Intermediate Extension. Examples. (Allechar ...Registered Participants. Wafa Alagal Anwar Alameddin Ran Azouri Scott Balchin Alexander Best Alexander Betts Giulio Bresciani Shachar Carmeli Attilio CastanoChristian Klevdal; Stefan Patrikis; Let G G be a reductive group, and let X X be a smooth quasi-projective complex variety. We prove that any G G -irreducible, G G -cohomologically rigid local ...The seminar will meet in-person, on Fridays 10:30 am to noon in Room 520. Jan 27 A. Raghuram (Fordham) Special values of Rankin-Selberg L-functions over a totally imaginary field. Feb 10 (Online) J. E. Rodríguez Camargo (Bonn) Solid locally analytic representations, D-modules and applications to p ...Klevdal, Christian "Recognizing Galois representations of K3 surfaces" Research in Number Theory, v.5, 2019 10.1007/s40993-019-0154-1 Citation Details. Hacon, ...

SEAN HOWE AND CHRISTIAN KLEVDAL Abstract. 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 distinctChau had been fixated on proselytising the Sentinelese since he was around 18 years old. Scrutiny is mounting against the organisation that helped prepare a Christian missionary fo... In joint work in progress with Christian Klevdal, we investigate a local p-adic analytic analog of this story: now X/S is a smooth proper family of rigid analytic varieties defined over a p-adic field, and we ask when rigid analytic conditions on the Hodge-Tate filtration on p-adic etale cohomology induce rigid analytic conditions on S. 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 ...Colloquium Organizers: Christian Klevdal and Priyanga Ganesan ; Undergraduate Coordinators: Finn McGlade ; Faculty Mentor: Tianyi Zheng; Click to show previous officers:

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 …

These will be in the same Zoom meeting, starting 30 minutes before the announced time for the main talk. Don't forget to register for Math 209 if you are a UCSD graduate student. Continued departmental support for this seminar is contingent on maintaining sufficient enrollment. To subscribe to our weekly seminar announcement, please contact the ...2 CHRISTIAN KLEVDAL locally. The authors are able to prove this by reducing to a question about Galois represen-tations. More speci cally there is a short exact sequence 1 ˇ 1(A g) ˇ 1(A g) K 1 1 Sp 2g (Z^) GSp 2g (Z^) Z^ 1 ˘= (1) Given a section s: K!ˇ 1(A g) composition with the middle arrow gives a collection of ‘-adic representations ...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 ...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.Sep 30, 2022 · MATH 103A - Modern Algebra I - LE [A00] Professor Klevdal, Christian Sleek. Fall 2022. Screencast not available for this lecture; playing Audio. 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 …

SEAN HOWE AND CHRISTIAN KLEVDAL Abstract. 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

In this paper, we prove for $G$ a connected reductive group over $\mathbb{Z}$ that any $G$-irreducible, $G$-rigid local system with finite order abelianization and ...

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...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 ...2 CHRISTIAN KLEVDAL The de nition of the Galois fundamental group uses the notion of an in nite Galois theory as de ned by Bhatt and Scholze in [1, De nition 7.2.1]. An in nite Galois theory consists of a category Cand a functor F: C!Sets called the ber functor. These of course are required to satisfy some axioms. For our purposes, Cwill be a ...Advancing research. Creating connections.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.Jul 6, 2018 · Christian Klevdal. 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 the second cohomology of a K3 surface. Comments: 12 pages. Subjects: Number Theory (math.NT) Cite as: arXiv:1807.02579 [math.NT] Sean Howe and Christian Klevdal. arXiv:2308.11064; Admissible pairs and p-adic Hodge structures I: Transcendence of the de Rham lattice Sean Howe and Christian Klevdal. …Christian Klevdal (UC San Diego) TBA. May 30. Ellen Eischen (Oregon) Algebraic and p-adic aspects of L-functions, with a view toward Spin L-functions for GSp_6. I will discuss recent developments and ongoing work for algebraic and p-adic aspects of L-functions. Interest in p-adic properties of values of L-functions originated with Kummer’s ...Nov 2, 2023 · 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. Klevdal, Christian "Recognizing Galois representations of K3 surfaces" Research in Number Theory, v.5, 2019 10.1007/s40993-019-0154-1 Citation Details. Hacon, ...65% of Muslims in sub-Saharan Africa have no formal education—the highest anywhere in the world. In many countries across sub-Saharan Africa, Muslim and Christian communities coexi...Report a Rating for Christian Klevdal. You're reporting: Christian is very patient with students and is very helpful when it comes to answering questions or demonstrating specific problems. If you show up to class and ask questions when you are having trouble, you should have no problem with the class, and should find this teacher very helpful. ...

Start Date 2020-05-20 End Date 2020-05-22 Institution University of Utah City Salt Lake City Country USA 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 ... The Mathematics Department was originally housed in Urey Hall on the Revelle campus, and moved to what was called Building 2A-2A' (now labeled the Applied Physics and Mathematics (AP&M) building) on the Muir campus in July 1969. The Mathematics Department offices currently occupy the entire 7th and 6th floors of AP&M, in addition to parts of ... Instagram:https://instagram. 10 day forecast orland park ilfifth third bank alpharettainternet outage renochupa panza detox This NSF Research Training Grant award, RTG: Algebra, Geometry, and Topology at the University of Utah is designed to train a new generation of researchers in mathematics. It funds activities for undergraduates, graduate students and postdoctoral scholars as well as several activities in collaboration with the University of Utah chapter of the ... stihl 011 avbattle of the food trucks alamogordo Christian Klevdal. Jul 6, 2018. Cite. Share. Citations. 0. Influential Citations. 3. Citations. Journal. Research in Number Theory. Full text Semantic Scholar. Key Takeaway. Key Takeaway: This paper presents a criterion for recognizing Galois representations of K3 surfaces, enabling the construction of complex K3 surfaces and their models over ... gang map google Speaker: Christian Klevdal, UNIST Title: Strong independence of \ell for Shimura varieties Abstract: Work of Deligne on the Weil conjectures shows that for Galois representations of number fields appearing in the \ell-adic cohomology of algebraic varieties, the characteristic polynomial of Frobenius elements are rational and independent of \ell ...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 ... (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 $\geq 2$.