On Euler systems for the multiplicative group over general number fields

Abstract

We formulate, and provide strong evidence for, a natural generalization of a conjecture of Robert Coleman concerning Euler systems for the multiplicative group over arbitrary number fields.

References in corpus (3)

• On the theory of higher rank Euler, Kolyvagin and Stark systems, II
• On the theory of higher rank Euler, Kolyvagin and Stark systems, IV: the multiplicative group
• On circular distributions and a conjecture of Coleman

Cited by in corpus (1)

• Dirichlet $L$-series at $s=0$ and the scarcity of Euler systems