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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 …Christian S Klevdal. 7676 Monarch Rd. Stein B Klevdal. 7676 Monarch Rd. Julie A Pope. 7694 Monarch Rd. Benjamin R Pope. 7694 Monarch Rd. Wesley C Hawkins. 7739 Monarch Rd. Caroline R Hawkins. 7739 Monarch Rd. Amy L Hawkins. 7739 Monarch Rd. James E Sileski. 7769 Monarch Rd. Diep T Sileski. 7769 Monarch Rd. Janette Gleim. 7785 …View the profiles of people named Christian Kårdal. Join Facebook to connect with Christian Kårdal and others you may know. Facebook gives people the...

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 ...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.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 ...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.

Computer Science, Mathematics. ICLR. 2021. TLDR. By generalizing the famous Wigner-Eckart theorem for spherical tensor operators, it is proved that steerable kernel spaces are fully understood and parameterized in terms of 1) generalized reduced matrix elements, 2) Clebsch-Gordan coefficients, and 3) harmonic basis functions on homogeneous spaces.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 ...Siviili ei voi olla aivan varma, onko paraatin kenttäpäällikkö, luutnantti Christian Klevdal tosissaan vai ei, kun hän selvittää itsenäisyyspäivän sekuntien tarkkaa ohjelmaa.- Ohimarssi lähtee liikkeelle Myllysillan kupeesta kello 13.07.45. Ei ihme, että merivoimien järjestämää paraatia on suunniteltu jo viime vuoden lokakuusta. ….

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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. 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 …

Find information for UC San Diego current students, including enrollment info, links to events, academic announcements & deadlines, and ways to get involved.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 ...Oct 21, 2023 · The Association for Women in Mathematics (AWM) is a professional society whose mission is to encourage women and girls to study and have active careers in the mathematical sciences and to promote equal opportunity for and the equal treatment of women and girls in mathematics. UCSD's chapter of AWM was re-established, after a four-year period of ...

being contrarian is fun nyt crossword Christian Klevdal's 3 research works with 14 reads, including: Compatibility of canonical $\\ell$-adic local systems on Shimura varietiesFeb 6, 2018 · Recently S. Patrikis, J.F. Voloch, and Y. Zarhin have proven, assuming several well-known conjectures, that the finite descent obstruction holds on the moduli space of principally polarised abelian varieties. We show an analogous result for K3 surfaces, under some technical restrictions on the Picard rank. This is possible since abelian varieties and K3s are quite well described by ‘Hodge ... 2013 chevy cruze issuesgpi a5 white oval pill Advertisement If you know an Italian, chances are that he or she is Roman Catholic. 90 percent of all Italians identify themselves as Roman Catholic, and about a third of them are ...Sep 13, 2016 ... Han har också tidigare gjort klart att han inte tänker ge några uttalanden i offentligheten. Styrelsemedlemmen Christian Klevdal avblåser ... huntsville alabama courthouse Christianity is important because it has a prominent role in history, and is one of the world’s leading religions. Christianity has the largest numbers of adherents of any religion...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 ... happy birthday meme adultdorsey park boat launchhighway 82 accident Computer Science, Mathematics. ICLR. 2021. TLDR. By generalizing the famous Wigner-Eckart theorem for spherical tensor operators, it is proved that steerable kernel spaces are fully understood and parameterized in terms of 1) generalized reduced matrix elements, 2) Clebsch-Gordan coefficients, and 3) harmonic basis functions on homogeneous spaces.Authors: Christian Klevdal, Stefan Patrikis Download a PDF of the paper titled G-rigid local systems are integral, by Christian Klevdal and 1 other authors Download PDF walgreens portraits 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 … joel smollettroberts cove basin marinacheapest gas in milpitas 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 …