Résidu en s = 1 de certaines fonctions d'Iwasawa

Thong Nguyen-Quang-Do

Groupe de travail d'analyse ultramétrique (1983-1984)

  • Volume: 11, page 1-9

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Nguyen-Quang-Do, Thong. "Résidu en s = 1 de certaines fonctions d'Iwasawa." Groupe de travail d'analyse ultramétrique 11 (1983-1984): 1-9. <http://eudml.org/doc/91917>.

@article{Nguyen1983-1984,
author = {Nguyen-Quang-Do, Thong},
journal = {Groupe de travail d'analyse ultramétrique},
keywords = {Leopoldt conjecture; p-adic zeta-function; Iwasawa zeta-function},
language = {fre},
pages = {1-9},
publisher = {Secrétariat mathématique},
title = {Résidu en s = 1 de certaines fonctions d'Iwasawa},
url = {http://eudml.org/doc/91917},
volume = {11},
year = {1983-1984},
}

TY - JOUR
AU - Nguyen-Quang-Do, Thong
TI - Résidu en s = 1 de certaines fonctions d'Iwasawa
JO - Groupe de travail d'analyse ultramétrique
PY - 1983-1984
PB - Secrétariat mathématique
VL - 11
SP - 1
EP - 9
LA - fre
KW - Leopoldt conjecture; p-adic zeta-function; Iwasawa zeta-function
UR - http://eudml.org/doc/91917
ER -

References

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  1. [1] Coates ( John). - On K and some classical conjectures in algebraic number theory, Annals of Math., Series 2, t. 95, 1972, p. 99-116. Zbl0245.12005MR360523
  2. [2] Fröhlich ( A.) (editor). - Algebraic number fields ( L-functions and Galois proparties), Proceedings of a symposium organised by the London mathematical Society [1975. Durham]. - London, New York, San Francisco, Academic Press, 1977. Zbl0339.00010
  3. [3] Gillard ( Roland). - Formulations de la conjecture de Leopoldt et étude d'une condition suffisante, Abh. Math. Semin. Univ. Hamburg, t. 48, 1979, p. 125- 138. Zbl0396.12008
  4. [4] Gras ( Georges). - Groupe de Galois de la p-extension abélienne p-ramifiée maximale d'un corps de nombres, J. für reine und angew. Math., t. 333, 1982, p. 86-132. Zbl0477.12009
  5. [5] Haberland ( Klaus). - Galois cohomology of algebraic number fields. - Berlin, VEB Deutscher Verlag der Wissenschaften, 1978. Zbl0418.12004MR519872
  6. [6] Iwasawa ( Kenkichi). - On Z -extensions of algebraic number fields, Annals of Math., Series 2, t. 98, 1973, p. 246-326. Zbl0285.12008MR349627
  7. [7] Kramer ( Kenneth) and Candiotti ( Alan). - On K and Zρ-extensions of number fields, Amer. J.of Math., t. 100, 1978, p. 177-196. Zbl0388.12004
  8. [8] Miki ( Hiroo). - On the maximal abelian l-extension of a finite algebraic number field with given ramification, Nagoya math. J., t. 70, 1978, p. 183-202. Zbl0398.12003MR480420
  9. [9] Nguyen-Quang-Do ( Thong). - Sur la structure galoisienne des corps locaux et la théorie d'Iwasawa, Comp. Math., Gröningen (à paraître). Zbl0481.12004
  10. [10] Nguyen-Quang-Do ( Thong). - Formations de classes et modules d'Iwasawa (à paraître). Zbl0543.12007
  11. [11] Serre ( Jean-Pierre). - Cohomologie galoisienne, 2e édition. - Berlin, Heidelberg, New York, Sprinter-Verlag, 1964 (Lecture Notes in Mathematics, 5). Zbl0128.26303MR1324577

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