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PPN264726863 |
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http://www.sudoc.fr/264726863 |
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20230614061900.0 |
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|a 978-1-4704-5277-3
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|a Archimedean zeta integrals for GL(3) x GL(2)
|f Miki Hirano, Taku Ishii, Tadashi Miyazaki
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214 |
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|a Providence (R.I.)
|c American Mathematical Society
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|d C 2022
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|a 1 vol. (VIII-122 p.)
|d 26 cm
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225 |
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|a Memoirs of the American Mathematical Society
|x 0065-9266
|v number 1366
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|a "July 2022, volume 278, number 1366 (first of 6 numbers)."
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|a Bibliogr. p. 121-122
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|a In this article, we give explicit formulas of archimedean Whittaker functions on GL(3) and GL(2). Moreover, we apply those to the calculation of archimedean zeta integrals for GL(3) x GL(2), and show that the zeta integral for appropriate Whittaker functions is equal to the associated L-factors
|2 résumé des auteurs
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359 |
2 |
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|b Basic objects
|b Preliminaries for GL(n, R)
|b Whittaker functions on GL(2, R)
|b Whittaker functions on GL(3, R)
|b Preliminaries for GL(n, C)
|b Whittaker functions on GL(2, C)
|b Whittaker functions on GL(3, C)
|b Preliminaries
|b The local zeta integrals for GL(3, R) x GL(2, R)
|b The local zeta integrals for GL(3, C) x GL(2, C)
|
410 |
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|0 013293931
|t Memoirs of the American Mathematical Society
|x 0065-9266
|v 1366
|
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|3 PPN031637515
|a Coulomb, Fonctions de
|2 rameau
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606 |
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|3 PPN031462030
|a Riemann, Intégrale de
|2 rameau
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606 |
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|3 PPN031709117
|a Fonctions zêta
|2 rameau
|
606 |
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|3 PPN027870766
|a Formes automorphes
|2 rameau
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|a 515/.55
|v 23/eng20220913
|
680 |
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|a QA353.H9
|b H57 2022
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686 |
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|a 11F70
|c 2020
|2 msc
|
686 |
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|a 11F30
|c 2020
|2 msc
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686 |
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|a 22E46
|c 2020
|2 msc
|
700 |
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1 |
|3 PPN264727398
|a Hirano
|b Miki
|f 1970-....
|4 070
|
701 |
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1 |
|3 PPN264727827
|a Ishii
|b Taku
|f 1974-....
|4 070
|
701 |
|
1 |
|3 PPN264728432
|a Miyazaki
|b Tadashi
|f 1982-....
|c mathématicien
|4 070
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801 |
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|a FR
|b Abes
|c 20230505
|g AFNOR
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|b LBSOR/DLC
|g AACR2
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|b DLC
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|b PAU
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|5 441092208:792108043
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|a CCFA
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|a 944089
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