All Stories

  1. Chow–Witt rings and topology of flag varieties

    Article • Journal of Topology, November 2024, Wiley

    Dr. Thomas Bryan Hudson

  2. An algebraic C2–equivariant Bézout theorem

    Article • Algebraic & Geometric Topology, July 2024, Mathematical Sciences Publishers

    Dr. Thomas Bryan Hudson

  3. Witt groups of Spinor varieties

    Article • Test, August 2022, Wiley

    Dr. Thomas Bryan Hudson

  4. The C2-equivariant cohomology of complex projective spaces

    Article • Advances in Mathematics, March 2022, Elsevier

    Dr. Thomas Bryan Hudson

  5. On the K-theoretic fundamental class of Deligne–Lusztig varieties

    Article • Journal of Pure and Applied Algebra, August 2020, Elsevier

    Dr. Thomas Bryan Hudson

  6. Stability of Bott–Samelson Classes in Algebraic Cobordism

    Article • January 2020, Springer Science + Business Media

    Dr. Thomas Bryan Hudson

  7. Symplectic and odd orthogonal Pfaffian formulas for algebraic cobordism

    Article • Pacific Journal of Mathematics, November 2019, Mathematical Sciences Publishers

    Dr. Thomas Bryan Hudson

  8. Double Grothendieck Polynomials for Symplectic and Odd Orthogonal Grassmannians

    Article • Journal of Algebra, November 2019, Elsevier

    Dr. Thomas Bryan Hudson

  9. Segre classes and Damon–Kempf–Laksov formula in algebraic cobordism

    Article • Mathematische Annalen, May 2019, Springer Science + Business Media

    Dr. Thomas Bryan Hudson

  10. Vexillary degeneracy loci classes in K-theory and algebraic cobordism

    Article • European Journal of Combinatorics, May 2018, Elsevier

    Dr. Thomas Bryan Hudson

  11. Degeneracy loci classes in K -theory — determinantal and Pfaffian formula

    Article • Advances in Mathematics, November 2017, Elsevier

    Dr. Thomas Bryan Hudson

  12. A Thom-Porteous formula for connective K-theory using algebraic cobordism

    Article • Journal of K-theory K-theory and its Applications to Algebra Geometry and Topology, June 2014, Cambridge University Press

    Dr. Thomas Bryan Hudson

  13. Kempf–Laksov Schubert classes for even infinitesimal cohomology theories

    Article • European Mathematical Publishing House

    Dr. Thomas Bryan Hudson