Daniel M. Erman, Ph.D.
Affiliations: | 2010 | Mathematics | University of California, Berkeley, Berkeley, CA, United States |
Area:
Algebraic geometry, Commutative algebra, ComputationGoogle:
"Daniel Erman"Parents
Sign in to add mentor| David Eisenbud | grad student | 2010 | UC Berkeley | |
| (Applications and extensions of Boij-Soederberg theory.) | ||||
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Publications
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| Bruce J, Erman D. (2019) A probabilistic approach to systems of parameters and Noether normalization Algebra & Number Theory. 13: 2081-2102 |
| Erman D, Sam SV, Snowden A. (2019) Generalizations of Stillman's conjecture via twisted commutative algebras International Mathematics Research Notices |
| Erman D, Sam SV, Snowden A. (2019) Big polynomial rings and Stillman’s conjecture Inventiones Mathematicae. 218: 413-439 |
| Erman D, Yang J. (2018) Random flag complexes and asymptotic syzygies Algebra & Number Theory. 12: 2151-2166 |
| Erman D, Sam SV, Snowden A. (2018) Cubics in 10 variables vs. cubics in 1000 variables: Uniformity phenomena for bounded degree polynomials Bulletin of the American Mathematical Society. 56: 87-114 |
| Bruce J, Erman D, Goldstein S, et al. (2018) Conjectures and Computations about Veronese Syzygies Experimental Mathematics. 1-16 |
| Eisenbud D, Erman D. (2017) Categorified duality in Boij–Söderberg theory and invariants of free complexes Journal of the European Mathematical Society. 19: 2657-2695 |
| Erman D, Wood MM. (2017) Gauss composition for P1, and the universal Jacobian of the Hurwitz space of double covers Journal of Algebra. 470: 320-352 |
| Erman D. (2017) Divergent series and Serre's intersection formula for graded rings Advances in Mathematics. 314: 573-582 |
| Ellenberg J, Erman D. (2016) Furstenberg sets and Furstenberg schemes over finite fields Algebra & Number Theory. 10: 1415-1436 |