Christian klevdal

There are 2.18 billion Christians in the world, and they comprise roughly a third of the world’s population. Two thirds of the world’s Christians live in Europe and the Americas, a...

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 distinctCome 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.Register via this link to get the Zoom link via email. Most talks will be preceded by a "pre-talk" for graduate students and postdocs only, starting 40 minutes before the announced time for the main talk and lasting about 30 minutes. Pre-talks are also available via Zoom. Don't forget to register for Math 209 if you are a UCSD graduate student.Keyboard shortcuts. ↑ / ↓ - increase / decrease volume [/ ] - increase / decrease playback speed by 10%j / l - 15 second jump back / forward; J / L - 60 second jump back / forward; space - pause; 0-9 - Jump to that tenth of the podcast; Link to a time. Add a #time to the end of the URL, e.g. #356 or #5:56 to start 5 minutes 56 seconds into the recordingAbstract: 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 ...10. Tannakian Categories: de nitions and motivation (notes by Christian Klevdal)34 10.1. Homological Motives35 11. The main theorem of neutral Tannakian categories (notes by Shiang Tang)37 12. p-adic Groups (notes by Kevin Childers)40 12.1. Introduction40 12.2. Representations of GL n(F p)41 12.3. Locally pro nite groups42 12.4. The induction ...Professor Klevdal, Christian Sleek; Fall 2022; Recording Schedule. No more class meetings are scheduled to be recorded. UC San Diego 9500 Gilman Dr. La Jolla, CA 92093 (858) 534-2230.

Madsen, Alexander Klevdal · Madsen, Benedicte ... Magnussen, Christian · Magnussen, Einar · Magnussen ... Moe, Hans Christian · Moe, Hans Theodor &middo...The proofs rely on non-abelian Hodge theory, our earlier work on semistability of isomonodromic deformations, and recent work of Esnault-Groechenig and Klevdal-Patrikis on Simpson's integrality ...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.Jul 5, 2021 ... white Christian society. Öndercan Muti presents examples of grassroots activism of Armenian youth in dierent countries to argue how memory ...Line Klevdal, hallvert. Christian Beheim Rossvoll, hallvert. Britt Kleppe, hallvert. Lisbeth Silden, hallvert. Ansatte på mindre kontrakter knyttet til ...

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-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. See Photos. Lives in Niwot, Colorado. End of Results. View the profiles of people named Christian Klevdal. Join Facebook to connect with Christian Klevdal and others you may know.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 ...Professor Klevdal, Christian Sleek - SP24. MATH 109 - Mathematical Reasoning - LE [B00] Courses.ucsd.edu - Courses.ucsd.edu is a listing of class websites, lecture notes, library …

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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 …I will discuss joint work with Christian Klevdal showing that for exceptional Shimura varieties the points (over number fields, say) at least yield compatible systems of l-adic representations, which should be the l-adic realizations of the conjectural motives. 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. 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 ...

August 2023; Authors: Sean HoweChristian Klevdal: 2:00p-2:50p: WLH 2005: For lecture-specific information, such as instructor and TA contact information, visit the Canvas page for your lecture.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.SEAN HOWE AND CHRISTIAN KLEVDAL Abstract. We reinterpret and generalize the construction of local Shimura varieties and their non-minuscule analogs by viewing them …Ask another question that can be answered by this paper or rephrase your question.Ask another question that can be answered by this paper or rephrase your question.Christian Klevdal is on Facebook. Join Facebook to connect with Christian Klevdal and others you may know. Facebook gives people the power to share and makes the world more open and connected.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 is a professor in the Mathematics department at University of California San Diego - see what their students are saying about them or leave a rating yourself.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 ... Advancing research. Creating connections.

(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 $\geq 2$.

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 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.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.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.Under the assumption of the Hodge, Tate and Fontaine–Mazur conjectures we give a criterion for a compatible system of $$\\ell $$ ℓ -adic representations of the absolute Galois group of a number field to be isomorphic to the second cohomology of a K3 surface. This is achieved by producing a motive M realizing the compatible system, …I will discuss joint work with Christian Klevdal showing that for exceptional Shimura varieties the points (over number fields, say) at least yield compatible systems of l-adic representations, which should be the l-adic realizations of the conjectural motives.Question. Im trying to take Math 10B winter quarter but the only professors that are shown are Stevens, Christian Klevdal, and staff. Anyone have any experience with Klevdal? I know Stevens is going to fill up real quick so the odds of me getting her are really slim. Any help is appreciated!Christian Klevdal. Courses. MATH 105 - Algebra: College MATH 1050 - Coll Alg MATH 1090 - Business Algebra MATH 1220 - Calculus II. Recent Semesters Teaching. Fall 2019, Spring 2019, Spring 2018. Department. MATH. Open Seat Checker. Get notified when MATH classes have open seats. Schedule Planner.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 ...

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The biggest fact about Christianity is its size. There are about 2.18 billion self-identifying Christians throughout the world, giving it only slightly more followers than Islam an... Christian 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 ... St. Anne’s Convent School is an English medium, co-educational senior secondary school, affiliated to Central Board of Secondary Education (CBSE). It is a Christian minority …Bio. I am interested in questions which look at memory and nostalgia and the way in which shifts in technology, political borders and intellectual thought have changed literature’s relationship to both. I’m broadly interested in modernism, 20th century literature, immigrant literature, memory studies, materiality, gender and sexuality ...Under the assumption of the Hodge, Tate and Fontaine–Mazur conjectures we give a criterion for a compatible system of $$\\ell $$ℓ-adic representations of the absolute Galois group of a number field to be isomorphic to the second cohomology of a K3 surface. This is achieved by producing a motive M realizing the compatible system, using a local to global argument for quadratic forms to ...I will discuss joint work with Christian Klevdal showing that for exceptional Shimura varieties the points (over number fields, say) at least yield compatible systems of l-adic representations, which should be the l-adic realizations of the conjectural motives.10. Tannakian Categories: de nitions and motivation (notes by Christian Klevdal)34 10.1. Homological Motives35 11. The main theorem of neutral Tannakian categories (notes by Shiang Tang)37 12. p-adic Groups (notes by Kevin Childers)40 12.1. Introduction40 12.2. Representations of GL n(F p)41 12.3. Locally pro nite groups42 12.4. The induction ...Download a PDF of the paper titled Recognizing Galois representations of K3 surfaces, by 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 the second cohomology of a K3 surface.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 ...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 ... 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 ….

Aaron Besterman Aaron Brown Aaron Carlin Aaron Coleman Aaron Denham Aaron Drews Aaron Finley Aaron Fraenkel Aaron Pollack Aaron Rosengren Aaron Schneir Aaron Shalev Aaron Styza Aaron Thode Abdelhak Akjeje Abdoulaye Ndao Abhishek Roy Abhishek Saha Abigail Andrews Abigail Thornton.MATH 103A - Modern Algebra I - LE [A00] Professor Klevdal, Christian Sleek. Fall 2022. Screencast not available for this lecture; playing Audio.Jul 6, 2018 · Download a PDF of the paper titled Recognizing Galois representations of K3 surfaces, by 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 the second cohomology of a K3 surface. Registered Participants. Wafa Alagal Anwar Alameddin Ran Azouri Scott Balchin Alexander Best Alexander Betts Giulio Bresciani Shachar Carmeli Attilio Castano[27] Christian Klevdal, A Galois Correspondence with Generalized Covering Spaces, 2015, Under- graduate Honors Thesis, University of Colorado, Boulder. [28] ...Register via this link to get the Zoom link via email. Most talks will be preceded by a "pre-talk" for graduate students and postdocs only, starting 40 minutes before the announced time for the main talk and lasting about 30 minutes. Pre-talks are also available via Zoom. Don't forget to register for Math 209 if you are a UCSD graduate student.Colloquium Organizers: Christian Klevdal and Priyanga Ganesan ; Undergraduate Coordinators: Finn McGlade ; Faculty Mentor: Tianyi Zheng; Click to show previous officers: Awards: 2023 EDI Excellence Award; 2021 AWM Student Chapter Award for Professional Development; Links: ...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 …Advancing research. Creating connections.Under the assumption of the Hodge, Tate and Fontaine–Mazur conjectures we give a criterion for a compatible system of ℓ\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} … Christian klevdal, [text-1-1], [text-1-1], [text-1-1], [text-1-1], [text-1-1], [text-1-1], [text-1-1], [text-1-1], [text-1-1], [text-1-1], [text-1-1], [text-1-1], [text-1-1], [text-1-1], [text-1-1], [text-1-1], [text-1-1], [text-1-1], [text-1-1], [text-1-1], [text-1-1], [text-1-1], [text-1-1], [text-1-1], [text-1-1], [text-1-1], [text-1-1], [text-1-1], [text-1-1], [text-1-1], [text-1-1], [text-1-1], [text-1-1]