AbstractThe purpose of this paper is to give a new and explicit proof of a result due to Ulmer in which he computes theL-functions of symmetric representations of the first étale cohomology group of universal elliptic curves over Igusa curves in terms of Hecke polynomials
A result due to R. Greenberg gives a relation between the cardinality of Selmer groups of elliptic c...
AbstractTextWe extend Kobayashiʼs formulation of Iwasawa theory for elliptic curves at supersingular...
International audienceWe give a formula for the number of rational points of projective algebraic cu...
AbstractThe purpose of this paper is to give a new and explicit proof of a result due to Ulmer in wh...
AbstractWe analyze the geometry of rational p-division points in degenerating families of elliptic c...
The conjectures of Deligne, Beuilinson, and Bloch-Kato assert that there should be relations between...
AbstractIf F is a global function field of characteristic p>3, we employ Tate's theory of analytic u...
We study the arithmetic of degree $N-1$ Eisenstein cohomology classes for locally symmetric spaces a...
This thesis consists of several independant parts all concerning the general setting of elliptic cur...
AbstractIn an earlier paper we considered the effects that finite submodules can have on μ-invariant...
Jury : S. Edixhoven (rapporteur), M. Harris, L. Merel (directeur), J.-F. Mestre (président), J. Neko...
Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/47942/1/10231_2003_Article_94.pd
We construct a compatible family of global cohomology classes (an Euler system) for the symmetric sq...
The main objective of this dissertation is the exploration of certain arithmetic applications of the...
The main result in presented work consists of explicit computation of the generating power series of...
A result due to R. Greenberg gives a relation between the cardinality of Selmer groups of elliptic c...
AbstractTextWe extend Kobayashiʼs formulation of Iwasawa theory for elliptic curves at supersingular...
International audienceWe give a formula for the number of rational points of projective algebraic cu...
AbstractThe purpose of this paper is to give a new and explicit proof of a result due to Ulmer in wh...
AbstractWe analyze the geometry of rational p-division points in degenerating families of elliptic c...
The conjectures of Deligne, Beuilinson, and Bloch-Kato assert that there should be relations between...
AbstractIf F is a global function field of characteristic p>3, we employ Tate's theory of analytic u...
We study the arithmetic of degree $N-1$ Eisenstein cohomology classes for locally symmetric spaces a...
This thesis consists of several independant parts all concerning the general setting of elliptic cur...
AbstractIn an earlier paper we considered the effects that finite submodules can have on μ-invariant...
Jury : S. Edixhoven (rapporteur), M. Harris, L. Merel (directeur), J.-F. Mestre (président), J. Neko...
Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/47942/1/10231_2003_Article_94.pd
We construct a compatible family of global cohomology classes (an Euler system) for the symmetric sq...
The main objective of this dissertation is the exploration of certain arithmetic applications of the...
The main result in presented work consists of explicit computation of the generating power series of...
A result due to R. Greenberg gives a relation between the cardinality of Selmer groups of elliptic c...
AbstractTextWe extend Kobayashiʼs formulation of Iwasawa theory for elliptic curves at supersingular...
International audienceWe give a formula for the number of rational points of projective algebraic cu...
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