Publications

A selection of references on Motivic & Geometric Galois Representations in Arithmetic and Homotopic Galois Theory.

2022

  2. Ghosts in families of Abelian varieties with a common isogeny factor
    by
    A. Cadoret, and A. Tamagawa.
    In ,
    Jun 2022
    PrePrint
  3. Ramified covers of abelian varieties over torsion fields
    by
    L. Bary-Soroker, A. Fehm, and S. Petersen.
    In arXiv e-prints,
    Jun 2022
    ArXiv
  4. p-adic L-functions of Hilbert cusp forms and the trivial zero conjecture
    by
    D. Barrera, M. Dimitrov, and A. Jorza.
    In J. Eur. Math. Soc. (JEMS),
    Jun 2022
  5. Monodromy of elliptic curve convolution, seven-point sheaves of G_2 type, and motives of Beauville type
    by
    B. Collas, M. Dettweiler, S. Reiter, and W. Sawin.
    In J. Reine Angew. Math.,
    Jun 2022
  7. G-cohomologically rigid local systems are integral
    by
    C. Klevdal, and S. Patrikis.
    In Trans. Amer. Math. Soc.,
    Jun 2022
  8. Triangulated categories of logarithmic motives over a field
    by
    F. Binda, D. Park, and P. Østvær.
    In Astérisque,
    Jun 2022
  9. Lifting and automorphy of reducible \rmmod p Galois representations over global fields
    by
    N. Fakhruddin, C. Khare, and S. Patrikis.
    In Invent. Math.,
    Jun 2022

2021

  1. Geometric models for algebraic suspensions
    by
    A. Asok, A. Dubouloz, and P. Østvær.
    In arXiv e-prints,
    Dec 2021
    ArXiv
  2. The Hilbert-Grunwald specialization property over number fields
    by
    J. König, and D. Neftin.
    In arXiv e-prints,
    Dec 2021
    ArXiv
  3. Combinatorics of Serre weights in the potentially Barsotti-Tate setting
    by
    X. Caruso, A. David, and A. Mézard.
    In arXiv e-prints,
    May 2021
    ArXiv
  4. A geometric view on Iwasawa theory
    by
    A. Betina, and M. Dimitrov.
    In J. Théor. Nombres Bordeaux,
    May 2021
  5. p-adic étale cohomology of period domains
    by
    P. Colmez, G. Dospinescu, J. Hauseux, and W. Nizioł.
    In Math. Ann.,
    May 2021
  6. The Betti side of the double shuffle theory. I. The harmonic coproducts
    by
    B. Enriquez, and H. Furusho.
    In Selecta Math. (N.S.),
    May 2021
  7. Variations on a Tannakian Cebotarev density theorem
    by
    A. Cadoret, and A. Tamagawa.
    In ,
    May 2021
    PrePrint
  8. Elliptic multizetas and the elliptic double shuffle relations
    by
    P. Lochak, N. Matthes, and L. Schneps.
    In Int. Math. Res. Not. IMRN,
    May 2021
  9. Relative deformation theory, relative Selmer groups, and lifting irreducible Galois representations
    by
    N. Fakhruddin, C. Khare, and S. Patrikis.
    In Duke Math. J.,
    May 2021

2020

  1. Universal mixed elliptic motives
    by
    R. Hain, and M. Matsumoto.
    In J. Inst. Math. Jussieu,
    May 2020
  4. Integral and adelic aspects of the Mumford-Tate conjecture
    by
    A. Cadoret, and B. Moonen.
    In J. Inst. Math. Jussieu,
    May 2020
  5. Category of mixed plectic Hodge structures
    by
    K. Bannai, K. Hagihara, S. Kobayashi, K. Yamada, S. Yamamoto, and S. Yasuda.
    In Asian J. Math.,
    May 2020

2019

  1. Topological Hochschild homology and integral p-adic Hodge theory
    by
    B. Bhatt, M. Morrow, and P. Scholze.
    In Publ. Math. Inst. Hautes Études Sci.,
    May 2019
  2. Genus of abstract modular curves with level-\ell structures
    by
    A. Cadoret, and A. Tamagawa.
    In J. Reine Angew. Math.,
    May 2019
  4. On the geometric image of \Bbb F_\ensuremath\ell-linear representations of étale fundamental groups
    by
    A. Cadoret, and A. Tamagawa.
    In Int. Math. Res. Not. IMRN,
    May 2019

2018

  1. Deformation rings and parabolic induction
    by
    J. Hauseux, T. Schmidt, and C. Sorensen.
    In J. Théor. Nombres Bordeaux,
    May 2018
  2. Un calcul d’anneaux de déformations potentiellement Barsotti-Tate
    by
    X. Caruso, A. David, and A. Mézard.
    In Trans. Amer. Math. Soc.,
    May 2018
  3. Arithmetic of Elliptic Function Fields and Elliptic Convolution
    by
    B. Collas, M. Dettweiler, and S. Reiter.
    In Mini-Workshop: Arithmetic Geometry and Symmetries around Galois and Fundamental Groups (Oberwolfach report),
    May 2018
  4. p-adic geometry
    by
    P. Scholze.
    In Proceedings of the International Congress of Mathematicians—Rio de Janeiro 2018. Vol. I. Plenary lectures,
    May 2018
  5. Derived Galois deformation rings
    by
    S. Galatius, and A. Venkatesh.
    In Adv. Math.,
    May 2018

2017

  1. Around the Thom-Sebastiani theorem, with an appendix by Weizhe Zheng
    by
    L. Illusie.
    In Manuscripta Math.,
    May 2017
  2. Moduli of Galois representations
    by
    Y. Taguchi.
    In Publ. Res. Inst. Math. Sci.,
    May 2017
  3. Geometric monodromy—semisimplicity and maximality
    by
    A. Cadoret, C. Hui, and A. Tamagawa.
    In Ann. of Math. (2),
    May 2017

2016

  1. p-adic L-functions for Hilbert modular forms
    by
    M. Dimitrov.
    In p-adic aspects of modular forms, World Sci. Publ., Hackensack, NJ.
    May 2016

2015

  1. On some applications of integral p-adic Hodge theory to Galois representations
    by
    G. Yamashita, and S. Yasuda.
    In J. Number Theory,
    May 2015
  2. On \ell-independency in families of motivic \ell-adic representations
    by
    A. Cadoret.
    In Manuscripta Math.,
    May 2015

2014

  1. On congruences of Galois representations of number fields
    by
    Y. Ozeki, and Y. Taguchi.
    In Publ. Res. Inst. Math. Sci.,
    May 2014
  2. The Riemann-Roch theorem without denominators in motivic homotopy theory
    by
    S. Kondo, and S. Yasuda.
    In J. Pure Appl. Algebra,
    May 2014
  3. A geometric perspective on the Breuil-Mézard conjecture
    by
    M. Emerton, and T. Gee.
    In J. Inst. Math. Jussieu,
    May 2014
  4. Elliptic associators
    by
    B. Enriquez.
    In Selecta Math. (N.S.),
    May 2014
  5. Controlling the Galois images in one-dimensional families of \ell-adic representations
    by
    A. Cadoret, and A. Tamagawa.
    In J. Algebra,
    May 2014
  7. On varieties of Hilbert type
    by
    L. Bary-Soroker, A. Fehm, and S. Petersen.
    In Ann. Inst. Fourier (Grenoble),
    May 2014

2013

  1. A generalization of a theorem of Imai and its applications to Iwasawa theory
    by
    Y. Kubo, and Y. Taguchi.
    In Math. Z.,
    May 2013
  2. Models of the group schemes of roots of unity
    by
    M. Romagny, A. Mézard, and T. Tossici.
    In Ann. Institut Fourier,
    May 2013
  3. Inverse problems for deformation rings
    by
    F. Bleher, T. Chinburg, and B. Smit.
    In Trans. Amer. Math. Soc.,
    May 2013
  4. A uniform open image theorem for \ell-adic representations, II
    by
    A. Cadoret, and A. Tamagawa.
    In Duke Math. J.,
    May 2013
  5. Klein approximation and Hilbertian fields
    by
    A. Fehm, and E. Paran.
    In J. Reine Angew. Math.,
    May 2013

2012

  1. p-adic multiple zeta values, p-adic multiple L-values, and motivic Galois groups
    by
    G. Yamashita.
    In Galois-Teichmüller theory and arithmetic geometry, Math. Soc. Japan, Tokyo.
    May 2012
  2. A uniform open image theorem for \ell-adic representations, I
    by
    A. Cadoret, and A. Tamagawa.
    In Duke Math. J.,
    May 2012
  3. Local L and epsilon factors in Hecke eigenvalues
    by
    S. Kondo, and S. Yasuda.
    In J. Number Theory,
    May 2012

2011

  1. Double shuffle relation for associators
    by
    H. Furusho.
    In Ann. of Math. (2),
    May 2011

2010

  1. The relation between rigid-analytic and algebraic deformation parameters for Artin-Schreier-Mumford curves
    by
    G. Cornelissen, F. Kato, and A. Kontogeorgis.
    In Israel J. Math.,
    May 2010
  2. Rigid local systems and motives of type G_2
    by
    M. Dettweiler, and S. Reiter.
    In Compos. Math.,
    May 2010
  3. The emerging p-adic Langlands programme
    by
    C. Breuil.
    In Proceedings of the International Congress of Mathematicians. Volume II,
    May 2010
  4. Pentagon and hexagon equations
    by
    H. Furusho.
    In Ann. of Math. (2),
    May 2010

This bibliography list has been automatically generated with no attempt to correct error.