Frank Sottile
Affiliations: | Texas A & M University, College Station, TX, United States |
Area:
MathematicsGoogle:
"Frank Sottile"Children
Sign in to add traineeJames V. Ruffo | grad student | 2007 | Texas A & M |
Weronika J. Buczynska | grad student | 2010 | Texas A & M |
Corey F. Irving | grad student | 2012 | Texas A & M |
Abraham Martin Del Campo Sanchez | grad student | 2012 | Texas A & M |
Nickolas J. Hein | grad student | 2013 | Texas A & M |
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Publications
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Duff T, Hein N, Sottile F. (2020) Certification for polynomial systems via square subsystems Journal of Symbolic Computation |
DiPasquale M, Sottile F. (2020) Bivariate semialgebraic splines Journal of Approximation Theory. 254: 105392 |
Li C, Ravikumar V, Sottile F, et al. (2019) A geometric proof of an equivariant Pieri rule for flag manifolds Forum Mathematicum. 31: 779-783 |
Morrison A, Sottile F. (2018) Two Murnaghan-Nakayama Rules in Schubert Calculus Annals of Combinatorics. 22: 363-375 |
Huang Y, Sottile F, Zelenko I. (2017) Injectivity of Generalized Wronski Maps Canadian Mathematical Bulletin. 60: 747-761 |
Hein N, Sottile F, Zelenko I. (2017) A Congruence Modulo Four for Real Schubert Calculus with Isotropic Flags Canadian Mathematical Bulletin. 60: 309-318 |
Hein N, Sottile F. (2017) A Lifted Square Formulation For Certifiable Schubert Calculus Journal of Symbolic Computation. 79: 594-608 |
Hauenstein JD, Rodriguez JI, Sottile F. (2017) Numerical Computation of Galois Groups Foundations of Computational Mathematics. 18: 867-890 |
Hein N, Sottile F, Zelenko I. (2016) A congruence modulo four in real Schubert calculus Crelle's Journal. 2016: 151-174 |
Bates DJ, Hauenstein JD, Niemerg ME, et al. (2016) Software for the Gale transform of fewnomial systems and a Descartes rule for fewnomials Numerical Algorithms. 1-24 |