Checking the p-adic stark conjecture when p is archimedean

Lecture Notes in Computer Science (including subseries Lecture Notes in Artificial Intelligence and Lecture Notes in Bioinformatics)

Volumn 1122, Issue , 1996, Pages 91-98

  Dummit, David S ^a   Hayes, David R ^b  

^a UNIVERSITY OF VERMONT   (United States)

^b UNIVERSITY OF MASSACHUSETTS   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

NUMBER THEORY;

CYCLOTOMIC NUMBERS; CYCLOTOMIC UNITS; HILBERT; IRREDUCIBLE POLYNOMIALS; L-SERIES; TOTALLY POSITIVE;

COMPUTATION THEORY;

EID: 84864382983     PISSN: 03029743     EISSN: 16113349     Source Type: Book Series    
DOI: 10.1007/3-540-61581-4_44     Document Type: Conference Paper

References (8)

1. Armitage, J.V., Fröhlich, A.: Class numbers and unit signatures. Mathematika 14 (1967) 94-98
2. Dummit, D., Sands, J., Tangedal, B.: Computing Stark units for totally real cubic fields. Submitted to Math. Comp.
3. Ennola, V., Turunen, R.: On totally real cubic fields. Math. Comp., 44, no. 170 (1985) 495-518
4. Gross, B.: On the values of abelian L-series at s = 0. J. Fac. Sci. Univ. Tokyo, Sect. IA 35 (1988) 177-197
5. Hayes, D.: The refined p-adic abelian Stark conjecture in function fields. Invent. Math. 94 (1989) 505-527
6. Ribet, K.: Report on p-adic L-functions over totally real fields. Astérisque 61 (1979) 177-192
7. Stark, H.: L-functions at s = 1, IV. First derivatives at s = 0. Advances in Math. 35 (1980) 197-235
8. Tate, J.: Les Conjectures de Stark sur les Fonctions L d'Artin en s = 0. Birkhäuser, Boston 1984