STRUCTURE OF CENTRAL TORSION IWASAWA MODULES
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[1] S. Howson. Euler Characteristics as Invariants of Iwasawa Modules , 2002 .
[2] O. Venjakob,et al. On the structure of Selmer groups over -adic Lie extensions , 2002 .
[3] J. Coates,et al. On the Euler-Poincaré characteristics of finite dimensional p-adic galois representations , 2001 .
[4] J. Coates,et al. Euler characteristics and elliptic curves II , 2001 .
[5] M. Harris. Correction to p-adic Representations Arising from Descent on Abelian Varieties , 2000, Compositio Mathematica.
[6] Burt Totaro,et al. Euler characteristics forp-adic Lie groups , 1999 .
[7] J. Coates,et al. Euler-Poincaré characteristics of abelian varieties , 1999 .
[8] A. Neumann. Completed group algebras without zero divisors , 1988 .
[9] J. Björk. Filtered Noetherian rings , 1987 .
[10] M. Boratyński. A change of rings theorem and the Artin-Rees property , 1975 .
[11] Armand Brumer,et al. Pseudocompact algebras, profinite groups and class formations , 1966 .
[12] Jean-Pierre Serre,et al. Sur la dimension cohomologique des groupes profinis , 1965 .
[13] C. Weibel,et al. AN INTRODUCTION TO HOMOLOGICAL ALGEBRA , 1996 .