Add to ORKGfinal versionInternational audienceThe second author has recently introduced a new class of L-series in the arithmetic theory of function fields over finite fields. We show that the value at one of these L-series encode arithmetic informations of certain Drinfeld modules defined over Tate algebras. This enables us to generalize Anderson's log-algebraicity Theorem and Taelman's Herbrand-Ribet Theorem
Abstract. We introduce a family of L-series specialising to both L-series associated to certain Diri...
International audienceZeta values in Tate algebras were introduced by Pellarin in 2012. They are gen...
International audienceZeta values in Tate algebras were introduced by Pellarin in 2012. They are gen...
final versionInternational audienceThe second author has recently introduced a new class of L-series...
final versionInternational audienceThe second author has recently introduced a new class of L-series...
The second author has recently introduced a new class of$L$-series in the arithmetic theory of funct...
final versionInternational audienceThe second author has recently introduced a new class of L-series...
final versionInternational audienceThe second author has recently introduced a new class of L-series...
final versionInternational audienceThe second author has recently introduced a new class of L-series...
final versionInternational audienceThe second author has recently introduced a new class of L-series...
final versionInternational audienceThe second author has recently introduced a new class of L-series...
In this work, we investigate Taelman L-values corresponding to Drinfeld modules over Tate algebras o...
In this work, we investigate Taelman L-values corresponding to Drinfeld modules over Tate algebras o...
In this work, we investigate Taelman L-values corresponding to Drinfeld modules over Tate algebras o...
In this work, we investigate Taelman L-values corresponding to Drinfeld modules over Tate algebras o...
Abstract. We introduce a family of L-series specialising to both L-series associated to certain Diri...
International audienceZeta values in Tate algebras were introduced by Pellarin in 2012. They are gen...
International audienceZeta values in Tate algebras were introduced by Pellarin in 2012. They are gen...
final versionInternational audienceThe second author has recently introduced a new class of L-series...
final versionInternational audienceThe second author has recently introduced a new class of L-series...
The second author has recently introduced a new class of$L$-series in the arithmetic theory of funct...
final versionInternational audienceThe second author has recently introduced a new class of L-series...
final versionInternational audienceThe second author has recently introduced a new class of L-series...
final versionInternational audienceThe second author has recently introduced a new class of L-series...
final versionInternational audienceThe second author has recently introduced a new class of L-series...
final versionInternational audienceThe second author has recently introduced a new class of L-series...
In this work, we investigate Taelman L-values corresponding to Drinfeld modules over Tate algebras o...
In this work, we investigate Taelman L-values corresponding to Drinfeld modules over Tate algebras o...
In this work, we investigate Taelman L-values corresponding to Drinfeld modules over Tate algebras o...
In this work, we investigate Taelman L-values corresponding to Drinfeld modules over Tate algebras o...
Abstract. We introduce a family of L-series specialising to both L-series associated to certain Diri...
International audienceZeta values in Tate algebras were introduced by Pellarin in 2012. They are gen...
International audienceZeta values in Tate algebras were introduced by Pellarin in 2012. They are gen...