Classes logarithmiques ambiges des corps quadratiques

Florence Soriano

Acta Arithmetica (1997)

  • Volume: 78, Issue: 3, page 201-219
  • ISSN: 0065-1036

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Florence Soriano. "Classes logarithmiques ambiges des corps quadratiques." Acta Arithmetica 78.3 (1997): 201-219. <http://eudml.org/doc/206942>.

@article{FlorenceSoriano1997,
author = {Florence Soriano},
journal = {Acta Arithmetica},
keywords = {logarithmic classes; wild kernel; cyclotomic descent; quadratic fields},
language = {fre},
number = {3},
pages = {201-219},
title = {Classes logarithmiques ambiges des corps quadratiques},
url = {http://eudml.org/doc/206942},
volume = {78},
year = {1997},
}

TY - JOUR
AU - Florence Soriano
TI - Classes logarithmiques ambiges des corps quadratiques
JO - Acta Arithmetica
PY - 1997
VL - 78
IS - 3
SP - 201
EP - 219
LA - fre
KW - logarithmic classes; wild kernel; cyclotomic descent; quadratic fields
UR - http://eudml.org/doc/206942
ER -

References

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  1. [BT] H. Bass and J. Tate, The Milnor ring of a global field, dans: Algebraic K-Theory II, Lecture Notes in Math. 342, Springer, 1973, 349-428. 
  2. [BS] J. Browkin and A. Schinzel, On Sylow 2-subgroups of K ₂ ( O F ) for quadratic number fields F, J. Reine Angew. Math. 331 (1982), 104-113. Zbl0493.12013
  3. [GJ] G. Gras et J.-F. Jaulent, Sur les corps de nombres réguliers, Math. Z. 202 (1989), 343-365. 
  4. [J₁] J.-F. Jaulent, La théorie de Kummer et le K₂ des corps de nombres, Sém. Théor. Nombres Bordeaux 2 (1990), 377-411. Zbl0723.11051
  5. [J₂] J.-F. Jaulent, Sur le noyau sauvage des corps de nombres, Acta Arith. 67 (1994), 335-348. 
  6. [J₃] J.-F. Jaulent, Classes logarithmiques des corps de nombres, J. Théor. Nombres Bordeaux 6 (1994), 301-325. 
  7. [JN] J.-F. Jaulent and T. Nguyen Quang Do, Corps p-rationnels, corps p-réguliers, et ramification restreinte, J. Théor. Nombres Bordeaux 5 (1994), 343-363. 
  8. [MN] A. Movahhedi and T. Nguyen Quang Do, Sur l'arithmétique des corps de nombres p-rationnels, dans: Séminaire de Théorie des Nombres, Paris 1987/1988, Progr. in Math. 81, Birkhäuser, 1990, 155-200. 
  9. [Qi] H. Qin, Computation of K₂ℤ [√-6], J. Pure Appl. Algebra 96 (1994), 133-146 
  10. [Sc] P. Schneider, Über gewisse Galoiscohomologiegruppen, Math. Z. 168 (1979), 181-205. 
  11. [Sk] M. Skałba, Generalization of Thue’s theorem and computation of the group K ₂ O F , J. Number Theory 46 (1994), 303-322. Zbl0808.11065
  12. [Th] H. Thomas, Trivialité du 2-rang du noyau hilbertien, J. Théor. Nombres Bordeaux 6 (1994), 459-483. 

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