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Jones, John - Department of Mathematics and Statistics, Arizona State University
SEPTIC FIELDS WITH DISCRIMINANT 2 a 3 b JOHN W. JONES AND DAVID P. ROBERTS
[6] Mazur, B., Tate, J., Teitelbaum, J.: On padic analogues of the conjectures of Birch and SwinnertonDyer. Invent. math. 84 148 (1986)
ZERO FREE REGIONS FOR A RATIONAL FUNCTION WITH APPLICATIONS
8 JOHN W. JONES coming from the cokernels of the first column. These are cyclic (procyclic in the
PADIC ORTHOGONALITY 15 to show that A \Gamma7 (Q) has positive rank. This is easily accomplished by searching
12 JOHN W. JONES [9] PerrinRiou, B.: Descente infinie et hauteur padique sur les courbes elliptiques ' a multiplica
A DATABASE OF LOCAL FIELDS JOHN W. JONES AND DAVID P. ROBERTS
[13] Schneider, P.: padic height pairings I. Invent. math. 69, 401409 (1982) [14] Schneider, P.: Iwasawa Lfunctions of varieties over algebraic number fields.
OCTIC 2-ADIC FIELDS JOHN W. JONES AND DAVID P. ROBERTS
GALOIS NUMBER FIELDS WITH SMALL ROOT DISCRIMINANT
Centre de Recherches Mathematiques CRM Proceedings and Lecture Notes
Nonic 3-adic Fields John W. Jones1
