Michael Spieß

most citedShintani cocycles and vanishing order of

p

-adic Hecke

L

-series at

s = 0

3 citations · 5 across the 2 of their papers we have counts for

collaborators

2 papers

math.NT2014★ 2 cited

The Eisenstein cocycle, partial zeta values and Gross--Stark units

Samit Dasgupta, Michael Spieß

We introduce an integral version of the Eisenstein cocycle. As applications we prove a conjecture of Gross regarding the "order of vanishing" of Stickelberger elements relative to…

math.NT2012★ 3 cited

Shintani cocycles and vanishing order of $p$ -adic Hecke $L$ -series at $s = 0$

Michael Spiess

Let $χ$ be a Hecke character of finite order of a totally real number field $F$ . By using Hill's Shintani cocyle we provide a cohomological construction of the $p$ -adic $L$ -series…

The Eisenstein cocycle, partial zeta values and Gross--Stark units

Shintani cocycles and vanishing order of p-adic Hecke L-series at s=0

Shintani cocycles and vanishing order of $p$ -adic Hecke $L$ -series at $s = 0$