arXiv · 1104.4583
Classicality of overconvergent Hilbert eigenforms: Case of quadratic residue degree
Abstract
Let $F$ be a quadratic real field, $p$ be a rational prime inert in $F$. In this paper, we prove that an overconvergent $p$-adic Hilbert eigenform for $F$ of small slope is actually a classical Hilbert modular form.
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Yichao Tian. 2011-04-23. Classicality of overconvergent Hilbert eigenforms: Case of quadratic residue degree. https://arxiv.org/abs/1104.4583
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