Let F be a function field of characteristic p> 0, F/F a Zd l-extension (for some prime l= p) and
E/F a non-isotrivial elliptic curve. We study the behaviour of the r-parts of the Selmer groups …

L'arithmétique des corps de fonctions est apparue au XIXe siècle en parallèle de la théorie
des nombres dite classique. Sa naissance et son développement se fondent sur de …

In this paper we apply methods from the number field case of Perrin-Riou [20] and Zábrádi
[32] in the function field setup. In ℤℓ-and GL2-cases (ℓ≠ p), we prove algebraic functional …

We consider $\mathbb {Z} _p^{\mathbb {N}} $-extensions $\mathcal {F} $ of a global function
field $ F $ and study various aspects of Iwasawa theory with emphasis on the two main …

We evaluate a rigid analytical analogue of the Beilinson–Bloch–Deligne regulator on certain
explicit elements in the _K_2 of Drinfeld modular curves, constructed from analogues of …

Les symboles modulaires pour le sous-groupe Γ 0⁢(𝔫) de GL 2⁢(𝔽 q⁢[T]), définis par
Teitelbaum, possèdent une présentation par un nombre fini de générateurs et relations …

Elliptic modular forms of weight 2 and elliptic modular curves are strongly related. In the rank-
2 Drinfeld module situation, we have still modular curves that can be described analytically …

The group of modular symbols for Fq (T), as defined by Teitelbaum, has a presentation given
by generators, called Manin–Teitelbaum symbols, and relations. We give a formula for the …