Sean Howe. first DOT last AT utah DOT edu. JWB 323.

A randomly generated cubic surface with its real lines (mathematica notebook below )

contact info:

I am on a leave of absence for most of the academic year 2023-24.
(you can find me at the IAS special year!)

E-mail: first DOT last AT utah DOT edu.
Office: JWB 323

bio info:

My CV.

Since July 2019, I have been an Assistant Professor in the Department of Mathematics at the University of Utah.

From September 2017 to June 2019, I was an NSF Postdoctoral Scholar at Stanford University. In June 2017, I received my PhD from the University of Chicago, advised by Matt Emerton. In July 2012 I received a joint master's degree from Leiden University and Universite Paris-Sud 11 through the ALGANT integrated masters course.

I work in arithmetic and algebraic geometry, representation theory, and number theory.

A professional photographer took this picture!



  1. Admissible pairs and p-adic Hodge structures II: The bi-analytic Ax-Lindemann theorem
    Sean Howe and Christian Klevdal.
  2. Admissible pairs and p-adic Hodge structures I: Transcendence of the de Rham lattice
    Sean Howe and Christian Klevdal.
  3. The conjugate uniformization via 1-motives.
    Sean Howe, Jackson Morrow, and Peter Wear.
  4. Cohomological and motivic inclusion-exclusion.
    Ronno Das and Sean Howe.

published/to appear:

  1. Slope classicality in higher Coleman theory via highest weight vectors in completed cohomology.
    Sean Howe. Proceedings of the National Academy of Sciences. Vol. 19, No. 45, November 2022.
    journal (open access) · arXiv:2111.15576
  2. Zeta statistics and Hadamard functions.
    Margaret Bilu, Ronno Das, and Sean Howe. Advances in Mathematics. Volume 407. October 2022.
    journal (open access) · arXiv:2012.14841
  3. The spectral p-adic Jacquet-Langlands correspondence and a question of Serre.
    Sean Howe. Compositio Mathematica, 158(2), 245-286. 2022.
    journal (open access) · arXiv:1806.06807
    (Note: Some results in the earlier arXiv version have been split off to appear in another work in progress.)
  4. Motivic Euler products in motivic statistics.
    Margaret Bilu and Sean Howe. Algebra and Number Theory, Vol. 15 (2021), No. 9, 2195-2259.
    journal · arXiv:1910.05207
  5. Overconvergent modular forms are highest weight vectors in the Hodge-Tate weight zero part of completed cohomology.
    Sean Howe. Forum of Mathematics, Sigma. Vol. 9:e17 (2021) 1-24.
    journal (open access) · arXiv:2008.08029
  6. A unipotent circle action on p-adic modular forms.
    Sean Howe. Transactions of the American Mathematical Society Series B, 7 (2020), 186-226.
    journal (open access) · arXiv:2003.11129
  7. Motivic random variables and representation stability I: Configuration spaces.
    Sean Howe. Algebraic & Geometric Topology, 20-6 (2020), 3013-3045.
    journal · arXiv:1610.05723.
  8. Motivic random variables and representation stability II: Hypersurface sections.
    Sean Howe. Advances in Mathematics, Volume 350, 9 July 2019, Pages 1267-1313.
    journal · arXiv:1610.05720
  9. Transcendence of the Hodge-Tate filtration.
    Sean Howe. Journal de théorie des nombres de Bordeaux, 30 no. 2 (2018), p. 671-680.
    journal · arXiv:1610.05242.
  10. Presentations of quaternionic S-unit groups.
    Ted Chinburg, Holley Friedlander, Sean Howe, Michiel Kosters, Bhairav Singh, Matthew Stover, Ying Zhang, and Paul Ziegler. Experimental Mathematics, Volume 24, Issue 2 (2015), p. 175-182.
    journal · arXiv:1404.6091
  11. The Log-Convex Density Conjecture and vertical surface area in warped products.
    Sean Howe. Advances in Geometry, 15.4:455--468, 2015.
    journal · arXiv:1107.4402
  12. Isoperimetric problems in sectors with density.
    Alexander Diaz, Nate Harman, Sean Howe, and David Thompson. Advances in Geometry, 14.4:589--619, 2012.
    journal · arXiv:1012.0450
  13. Steiner and Schwarz symmetrization in warped products and fiber bundles with density.
    Frank Morgan, Sean Howe, and Nate Harman. Revista Matematica Iberoamericana, 27(3):909--918, 2011.
    journal · arXiv:0911.1938
  14. Isoperimetric inequalities for wave fronts and a generalization of Menzin's conjecture for bicycle monodromy on surfaces of constant curvature.
    Sean Howe, Matt Pancia and Valentin Zakharevich. Advances in Geometry, 11:273--292, 2011.
    journal · arXiv:0902.0104


  1. Overconvergent modular forms and the p-adic Jacquet-Langlands correspondence.
    Sean Howe, University of Chicago PhD Thesis, 2017. Note: Some of the results of this thesis appear in "The p-adic Jacquet-Langlands correspondence and a question of Serre," above. · local pdf ·
  2. Higher genus counterexamples to relative Manin-Mumford.
    Sean Howe, ALGANT Master's thesis.

other writings:

Some of these are old and may be be quite rough, sorry!

mathematica notebooks:

(provided as-is; feel free to use, and let me know if you do something cool!)