Values of Abelian L-functions at Negative Integers over Totally Real Fields.

Kenneth A. Ribet; Pierre Deligne

Inventiones mathematicae (1980)

  • Volume: 59, page 227-286
  • ISSN: 0020-9910; 1432-1297/e

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Ribet, Kenneth A., and Deligne, Pierre. "Values of Abelian L-functions at Negative Integers over Totally Real Fields.." Inventiones mathematicae 59 (1980): 227-286. <http://eudml.org/doc/142740>.

@article{Ribet1980,
author = {Ribet, Kenneth A., Deligne, Pierre},
journal = {Inventiones mathematicae},
keywords = {evaluation at negative integers; p-adic Hilbert modular forms; abelian L- values; totally real fields; p-adic L-functions},
pages = {227-286},
title = {Values of Abelian L-functions at Negative Integers over Totally Real Fields.},
url = {http://eudml.org/doc/142740},
volume = {59},
year = {1980},
}

TY - JOUR
AU - Ribet, Kenneth A.
AU - Deligne, Pierre
TI - Values of Abelian L-functions at Negative Integers over Totally Real Fields.
JO - Inventiones mathematicae
PY - 1980
VL - 59
SP - 227
EP - 286
KW - evaluation at negative integers; p-adic Hilbert modular forms; abelian L- values; totally real fields; p-adic L-functions
UR - http://eudml.org/doc/142740
ER -

Citations in EuDML Documents

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  1. Sang G. Han, On p-adic L-functions and the Riemann-Hurwitz genus formula
  2. J. W. Sands, Abelian fields and the Brumer-Stark conjecture
  3. Warren M. Sinnott, On p -adic L -functions and the Riemann-Hurwitz genus formula
  4. Volker Dünger, p -adic interpolation of convolutions of Hilbert modular forms
  5. Georgios Pappas, Arithmetic models for Hilbert modular varieties
  6. Pierre Deligne, Georgios Pappas, Singularités des espaces de modules de Hilbert, en les caractéristiques divisant le discriminant
  7. Michel Emsalem, Comportement des fonctions L p -adiques au voisinage de zéro
  8. Noboru Aoki, On Tate’s refinement for a conjecture of Gross and its generalization
  9. Karl Rubin, A Stark conjecture “over 𝐙 ” for abelian L -functions with multiple zeros
  10. C.M. Skinner, Andrew J. Wiles, Residually reductible representations and modular forms

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