Coleman Maps for Modular Forms at Supersingular Primes over Lubin-Tate Extensions
Number Theory
2010-07-13 v4
Abstract
Given an elliptic curve with supersingular reduction at an odd prime p, Iovita and Pollack have generalised results of Kobayashi to define even and odd Coleman maps at p over Lubin-Tate extensions given by a formal group of height 1. We generalise this construction to modular forms of higher weights.
Keywords
Cite
@article{arxiv.0908.0091,
title = {Coleman Maps for Modular Forms at Supersingular Primes over Lubin-Tate Extensions},
author = {Antonio Lei},
journal= {arXiv preprint arXiv:0908.0091},
year = {2010}
}
Comments
Some really minor changes from the previous version, almost identical to the published version