@article{discovery10160054,
       publisher = {UNIV BIELEFELD},
           pages = {1--31},
            note = {Copyright {\copyright} The Author 2011. This article is licensed under the terms of the Creative Commons Attribution 4.0 International (CC BY 4.0) Licence (https://creativecommons.org/licenses/by/4.0/).},
         journal = {Documenta Mathematica},
           title = {Emerton's Jacquet functors for non-Borel parabolic subgroups},
          volume = {16},
            year = {2011},
        abstract = {This paper studies Emerton's Jacquet module functor for locally analytic representations of p-adic reductive groups, introduced in [Eme06a]. When P is a parabolic subgroup whose Levi factor M is not commutative, we show that passing to an isotypical subspace for the derived subgroup of M gives rise to essentially admissible locally analytic representations of the torus Z(M), which have a natural interpretation in terms of rigid geometry. We use this to extend the construction in of eigenvarieties in [Eme06b] by constructing eigenvarieties interpolating automorphic representations whose local components at p are not necessarily principal series.},
            issn = {1431-0635},
          author = {Hill, Richard and Loeffler, David},
             url = {https://doi.org/10.4171/DM/325},
        keywords = {Eigenvarieties, p-adic automorphic forms,
completed cohomology}
}