Alexandra Seceleanu, Ph.D.
Affiliations: | 2011 | University of Illinois, Urbana-Champaign, Urbana-Champaign, IL |
Area:
MathematicsGoogle:
"Alexandra Seceleanu"Parents
Sign in to add mentorPhilip A. Griffith | grad student | 2011 | UIUC | |
(The syzygy theorem and the Weak Lefschetz property.) |
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Publications
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Duarte E, Seceleanu A. (2020) Implicitization of tensor product surfaces via virtual projective resolutions Ieee Communications Magazine. 89: 3023-3056 |
Cooper S, Fatabbi G, Guardo E, et al. (2020) Symbolic powers of codimension two Cohen-Macaulay ideals Communications in Algebra. 48: 4663-4680 |
Biermann J, Alba Hd, Galetto F, et al. (2020) Betti numbers of symmetric shifted ideals Journal of Algebra. 560: 312-342 |
Lee K, Li L, Mills M, et al. (2020) Frieze varieties: A characterization of the finite-tame-wild trichotomy for acyclic quivers Advances in Mathematics. 367: 107130 |
Cooper SM, Seceleanu A, Tohăneanu ŞO, et al. (2020) Generalized minimum distance functions and algebraic invariants of Geramita ideals Advances in Applied Mathematics. 112: 101940 |
McCullough J, Seceleanu A. (2020) Quadratic Gorenstein algebras with many surprising properties Archiv Der Mathematik. 1-13 |
Drabkin B, Grifo E, Seceleanu A, et al. (2019) Calculations involving symbolic powers Arxiv: Commutative Algebra. 9: 71-80 |
Bauer T, Rocco SD, Harbourne B, et al. (2019) Negative Curves on Symmetric Blowups of the Projective Plane, Resurgences, and Waldschmidt Constants International Mathematics Research Notices. 2019: 7459-7514 |
Huneke C, Mantero P, McCullough J, et al. (2017) A Tight Bound on the Projective Dimension of Four Quadrics Journal of Pure and Applied Algebra. 222: 2524-2551 |
Nagel U, Seceleanu A. (2016) Ordinary and symbolic Rees algebras for ideals of Fermat point configurations Journal of Algebra. 468: 80-102 |