Journal article

Automorphy lifting for residually reducible -adic Galois representations, II

Abstract:: We revisit the paper [Automorphy lifting for residually reducible l-adic Galois representations, J. Amer. Math. Soc. 28 (2015), 785–870] by the third author. We prove new automorphy lifting theorems for residually reducible Galois representations of unitary type in which the residual representation is permitted to have an arbitrary number of irreducible constituents.

Publication status:: Published

Peer review status:: Peer reviewed

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APA Style

Allen, P. B., Newton, J. J. M., & Thorne, J. A. (2020). Automorphy lifting for residually reducible -adic Galois representations, II. Compositio Mathematica, 156(11), 2399–2422.

MLA Style

Allen, P. B., et al. “Automorphy Lifting for Residually Reducible -Adic Galois Representations, II.” Compositio Mathematica, vol. 156, no. 11, Cambridge University Press, 2020, pp. 2399–422.

Chicago Style

Allen, PB, JJM Newton, and JA Thorne. 2020. “Automorphy Lifting for Residually Reducible -Adic Galois Representations, II.” Compositio Mathematica 156 (11): 2399–2422.
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Files:: Allen_et_al_2020_automorphy_lifting_for.pdf

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Publisher copy:: 10.1112/s0010437x20007484

Authors

+ Allen, PB More by this author

Role:: Author

+ Newton, JJM More by this author

Institution:: University of Oxford
Division:: MPLS
Department:: Mathematical Institute
Role:: Author

+ Thorne, JA More by this author

Role:: Author

Publisher:: Cambridge University Press
Journal:: Compositio Mathematica More from this journal
Volume:: 156
Issue:: 11
Pages:: 2399-2422
Publication date:: 2020-12-15
Acceptance date:: 2020-08-06
DOI:: 10.1112/s0010437x20007484
EISSN:: 1570-5846
ISSN:: 0010-437X

Language:: English
Keywords:: FFR
Pubs id:: 1196011
Local pid:: pubs:1196011
Deposit date:: 2021-09-27

Terms of use

Copyright holder:: Allen et al.
Copyright date:: 2020
Rights statement:: © The Author(s) 2020. This is an Open Access article, distributed under the terms of the Creative Commons Attribution licence (http://creativecommons.org/licenses/by/4.0/), which permits unrestricted re-use, distribution, and reproduction in any medium, provided the original work is properly cited.

Licence:: CC Attribution (CC BY)

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