ausblenden:
Schlagwörter:
Mathematics, Number Theory
Zusammenfassung:
Previous work of Kisin and Gee proves potential diagonalisability
of two dimensional Barsotti–Tate representations of the Galois group of a
finite extension K/Qp. In this paper we build upon their work by relaxing the
Barsotti–Tate condition to one we call pseudo-Barsotti–Tate (which means
that for certain embeddings κ : K → Qp we allow the κ-Hodge–Tate weights
to be contained in [0, p] rather than [0, 1]).
