Michael Kemeny

Assistant Professor at the Department of Mathematics at the University of Wisconsin - Madison.

  Office 319
  Van Vleck Hall
  Madison, WI 53706-1325
  Email: michael.kemeny+at+gmail.com

Research interests

Moduli theory: particularly moduli spaces of curves, stable maps, K3 surfaces or Abelian varieties.
Commutative algebra: in particular syzygies of coordinate rings of varieties.

My CV is available here.

Publications

14. Extremal syzygies of projective space. [arXiv:2311.03625]
15. Betti Numbers of Curves and Multiple-Point Loci. J. Pure Appl. Math (2022) 226 (11): 107090. [arXiv:1804.09221]
16. The Rank of Syzygies of Canonical Curves. To appear in Crelle. [arXiv:2104.10624]
17. Universal Secant Bundles and Syzygies of Canonical Curves. Inventiones Math. (2021) 223: 995-1026. [arXiv:2003.05849]
18. Projecting Syzygies of Curves. Algebraic Geometry (2020) 7 (5): 561-580. [arXiv:1811.01105]
19. Linear Syzygies of Curves with prescribed gonality, joint with G. Farkas. Advances in Math. (2019) 356: 106810. [arXiv:1610.04424]
20. The Resolution of Paracanonical Curves of Odd Genus, joint with G. Farkas. Geometry and Topology (2018) 22 (7): 4235-4257. [arXiv:1707.06297]
21. Syzygies of Curves beyond Green's Conjecture. Proceedings of the Abel Symposium 2017, Springer, Cham (2018): 195-216. [arXiv:1711.04463]
22. The Prym-Green Conjecture for torsion line bundles of high order, joint with G. Farkas. Duke Math. J. (2017) 166 (6): 1103-1124. [arXiv:1509.07162]
23. The extremal Secant Conjecture for curves of arbitrary gonality. Compositio Math. (2017) 153 (2): 347-357. [arXiv:1509.07162]
24. The generic Green-Lazarsfeld secant conjecture, joint with G. Farkas. Inventiones Math. (2016) 203 (1): 265-301 [arXiv:1408.4164]
25. The moduli of singular curves on K3 surfaces. J. Math. Pures. Appl. (2015) 104 (5): 882-920. [arXiv:1401.1047]
26. Stable maps and Chow groups, joint with D. Huybrechts. Doc. Math. (2013) 18: 507-517. [arXiv:1202.4968]
27. The universal Severi variety of rational curves on K3 surfaces. Bull. London Math. Soc. (2013) 45 (1): 159-174. [arXiv:1110.4266]
28. Stable maps and singular curves on K3 surfaces. PhD thesis at Universität Bonn (June 2015). Supervised by Daniel Huybrechts. [arXiv:1507.00230]