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Friday, May 15, 2020 | History

2 edition of Regular germs for p-ADIC Sp(4). found in the catalog.

Yang Kon Kim

# Regular germs for p-ADIC Sp(4).

## by Yang Kon Kim

Published .
Written in English

The Physical Object
Pagination61 leaves
Number of Pages61
ID Numbers
Open LibraryOL18324377M

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IISER Pune Math ( ) Quick Upload We are now 22 regular faculty members, 1INSPIRE fellow, and 1 visiting professor, 2 post-docs with possibly two more joining us later thisyear. In June ,there was an international workshop on “p-adic Aspects of Modular Forms. Algebraic Geometry and Representation Theory Seminar Room C Speaker: Crystal Hoyt Title: The Duflo-Serganova functor and character rings of Lie superalgebras Abstract: opens in new window in html pdf opens in new window.

A Term of Commutative Algebra By Allen B. ALTMAN and Steven L. KLEIMAN Version of Ma c ⃝, Worldwide Center of Mathematics, LLC Licensed under the Creative Commons Attribution-NonCommercial-ShareAlike Unported License. v. edition number for publishing purposes ISBN Contents Preface. Germs of characters of admissible representations. Let F be a non-archimedean local field of characteristic 0. In this paper we study a correspondence between representations of symplectic groups Sp(n, F), and special even-orthogonal split groups SO(2r, F), where r ³ 2.

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Download Citation | Shalika germs for sl(n) and sp(2n) are motivic | We prove that Shalika germs on the Lie algebras sl(n) and sp(2n) belong to the class of so-called `motivic functions' defined. A 'read' is counted each time someone views a publication summary (such as the title, abstract, and list of authors), clicks on a figure, or views or downloads the full-text.

Matching of regular unipotent orbital integrals 61 72; 5. Matching of unipotent orbital integrals for G = Sp(6) and its unramified endoscopic groups 63 74; 6.

Matching of subregular orbital integrals 68 79; 7. Matching of the orbits 2[sup(r)] 1[sup(2n-2r)], for r = 2,3 69 80; 8. Matching results for Sp(8) 70 81; 9. Abstract. We prove that Shalika germs on the Lie algebras $$\mathfrak{s}\mathfrak{l}_{n}$$ and $$\mathfrak{s}\mathfrak{p}_{2n}$$ belong to the class of so-called motivic functions defined by means of a first-order language of logic.

It is a well-known theorem of Harish-Chandra that for a Lie algebra $$\mathfrak{g}(F)$$ over a local field F of characteristic zero, the Shalika germs, normalized Cited by: 1.

2 over a p-adic ﬁeld, Pro-ceedings of the Conference on Harmonic Analysis and Representations of Reductive p-adic Groups, Contemporary Mathematics, (), American Mathematical Society, pp. DeBacker and M.

Reeder, On some generic very cuspidal representations, Compositio Math., (), no. 4, pp. –File Size: KB. The collection of mean values in the Mean value theorem. reference-request real-analysis measure-theory mean-value-theorem. modified 12 mins ago OOESCoupling 1, Regularity of conformal maps.

ential-geometry is-of-pdes x-variables riemannian-geometry conformal-geometry. modified 29 mins ago seub 1, The twisted endoscopy of GL(4) and GL(5): transfer of Shalika germs.

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This banner text can have markup. web; books; video; audio; software; images; Toggle navigation. Sp4(F 0), for a non-Archimedean local ﬁeld F with odd residue characteristic (see [4]). The methods of this article are inspired by the work of Blondel and Stevens on Sp4(F0).

The explicit construction of cuspidal representations of G, when F/F0 is an unramiﬁed extension of p-adic. ABSTRACT ALGEBRA Third Edition.

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It unifies earlier work and approaches of numerous mathematicians. Separated analytic structures admit reasonable relative quantifier elimination in a suitable analytic by: 2. (The prevailing dogma held that only equations with regular singular points should have meaning.) Indeed, he showed that in many cases the p-adic variation with parameters of exponential sums was controlled by the p-adic theory of precisely the differential equations with irregular singularities whose G gal 's play such a crucial role in this book.

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