[ 2022 ]


[ 12 ]
Taylor Brysiewicz and Michael Burr. Sparse trace tests. CoRR, abs/2201.04268, 2022. [ http ]
@article{DBLP:journals/corr/abs-2201-04268,
 author = {Taylor Brysiewicz and
Michael Burr},
 journal = {CoRR},
 title = {Sparse trace tests},
 url = {https://arxiv.org/abs/2201.04268},
 volume = {abs/2201.04268},
 year = {2022}
}


[ 2021 ]


[ 11 ]
Taylor Brysiewicz. Necklaces count polynomial parametric osculants. J. Symb. Comput., 103:95--107, 2021. [ http ]
@article{DBLP:journals/jsc/Brysiewicz21,
 author = {Taylor Brysiewicz},
 doi = {10.1016/j.jsc.2019.11.002},
 journal = {J. Symb. Comput.},
 pages = {95--107},
 title = {Necklaces count polynomial parametric osculants},
 url = {https://doi.org/10.1016/j.jsc.2019.11.002},
 volume = {103},
 year = {2021}
}
[ 10 ]
Taylor Brysiewicz, Jose Israel Rodriguez, Frank Sottile, and Thomas Yahl. Solving decomposable sparse systems. Numer. Algorithms, 88:453--474, 2021. [ http ]
@article{DBLP:journals/na/BrysiewiczRSY21,
 author = {Taylor Brysiewicz and
Jose Israel Rodriguez and
Frank Sottile and
Thomas Yahl},
 doi = {10.1007/s11075-020-01045-x},
 journal = {Numer. Algorithms},
 pages = {453--474},
 title = {Solving decomposable sparse systems},
 url = {https://doi.org/10.1007/s11075-020-01045-x},
 volume = {88},
 year = {2021}
}
[ 9 ]
Brysiewicz, Taylor, Rodriguez, Jose Israel, Sottile, Frank, and Yahl, Thomas. Decomposable sparse polynomial systems. J. Softw. Algebra Geom., 11:53--59, 2021. [ http ]
@article{MR4285764,
 author = {Brysiewicz, Taylor and Rodriguez, Jose Israel and Sottile,
Frank and Yahl, Thomas},
 doi = {10.2140/jsag.2021.11.53},
 journal = {J. Softw. Algebra Geom.},
 pages = {53--59},
 title = {Decomposable sparse polynomial systems},
 url = {https://doi.org/10.2140/jsag.2021.11.53},
 volume = {11},
 year = {2021}
}
[ 8 ]
Brysiewicz, T., Fevola, C., and Sturmfels, B. Tangent quadrics in real 3-space. Matematiche (Catania), 76:355--367, 2021. [ http ]
@article{MR4334892,
 author = {Brysiewicz, T. and Fevola, C. and Sturmfels, B.},
 doi = {10.4418/2021.76.2.4},
 journal = {Matematiche (Catania)},
 pages = {355--367},
 title = {Tangent quadrics in real 3-space},
 url = {https://doi.org/10.4418/2021.76.2.4},
 volume = {76},
 year = {2021}
}
[ 7 ]
Brysiewicz, T., Kozhasov, K., and Kummer, M. Nodes on quintic spectrahedra. Matematiche (Catania), 76:415--430, 2021. [ http ]
@article{MR4334896,
 author = {Brysiewicz, T. and Kozhasov, K. and Kummer, M.},
 doi = {10.4418/2021.76.2.8},
 journal = {Matematiche (Catania)},
 pages = {415--430},
 title = {Nodes on quintic spectrahedra},
 url = {https://doi.org/10.4418/2021.76.2.8},
 volume = {76},
 year = {2021}
}
[ 6 ]
Brysiewicz, Taylor and Gesmundo, Fulvio. The degree of Stiefel manifolds. Enumer. Comb. Appl., 1:Paper No. S2R20, 18, 2021. [ http ]
@article{MR4409686,
 author = {Brysiewicz, Taylor and Gesmundo, Fulvio},
 doi = {10.54550/eca2021v1s3r20},
 journal = {Enumer. Comb. Appl.},
 pages = {Paper No. S2R20, 18},
 title = {The degree of {S}tiefel manifolds},
 url = {https://doi.org/10.54550/eca2021v1s3r20},
 volume = {1},
 year = {2021}
}


[ 2020 ]


[ 5 ]
Taylor Brysiewicz. Numerical software to compute newton polytopes and tropical membership. Math. Comput. Sci., 14:577--589, 2020. [ http ]
@article{DBLP:journals/mics/Brysiewicz20,
 author = {Taylor Brysiewicz},
 doi = {10.1007/s11786-020-00454-4},
 journal = {Math. Comput. Sci.},
 pages = {577--589},
 title = {Numerical Software to Compute Newton polytopes and Tropical Membership},
 url = {https://doi.org/10.1007/s11786-020-00454-4},
 volume = {14},
 year = {2020}
}
[ 4 ]
Brysiewicz, Taylor Christian. Newton Polytopes and Numerical Algebraic Geometry. ProQuest LLC, Ann Arbor, MI, 2020. Thesis (Ph.D.)--Texas A&M University. [ http ]
@book{MR4464369,
 author = {Brysiewicz, Taylor Christian},
 note = {Thesis (Ph.D.)--Texas A\&M University},
 pages = {206},
 publisher = {ProQuest LLC, Ann Arbor, MI},
 title = {Newton {P}olytopes and {N}umerical {A}lgebraic {G}eometry},
 url = {http://gateway.proquest.com/openurl?url_ver=Z39.88-2004&rft_val_fmt=info:ofi/fmt:kev:mtx:dissertation&res_dat=xri:pqm&rft_dat=xri:pqdiss:29270257},
 year = {2020}
}


[ 2019 ]




[ 2018 ]


[ 3 ]
Taylor Brysiewicz. Numerical software to compute newton polytopes. In James H. Davenport, Manuel Kauers, George Labahn, and Josef Urban, editors, Mathematical Software - ICMS 2018 - 6th International Conference, South Bend, IN, USA, July 24-27, 2018, Proceedings, volume 10931, pages 80--88. Springer, 2018. [ http ]
@inproceedings{DBLP:conf/icms/Brysiewicz18,
 author = {Taylor Brysiewicz},
 booktitle = {Mathematical Software - {ICMS} 2018 - 6th International Conference,
South Bend, IN, USA, July 24-27, 2018, Proceedings},
 doi = {10.1007/978-3-319-96418-8_10},
 editor = {James H. Davenport and
Manuel Kauers and
George Labahn and
Josef Urban},
 pages = {80--88},
 publisher = {Springer},
 title = {Numerical Software to Compute Newton Polytopes},
 url = {https://doi.org/10.1007/978-3-319-96418-8_10},
 volume = {10931},
 year = {2018}
}


[ 2017 ]


[ 2 ]
Brandt, Madeline, Bruce, Juliette, Brysiewicz, Taylor, Krone, Robert, and Robeva, Elina. The degree of SO(n,C). In Combinatorial algebraic geometry, volume 80, pages 229--246. Fields Inst. Res. Math. Sci., Toronto, ON, 2017.
@incollection{MR3752502,
 author = {Brandt, Madeline and Bruce, Juliette and Brysiewicz, Taylor
and Krone, Robert and Robeva, Elina},
 booktitle = {Combinatorial algebraic geometry},
 pages = {229--246},
 publisher = {Fields Inst. Res. Math. Sci., Toronto, ON},
 title = {The degree of {${\rm SO}(n,\Bbb C)$}},
 volume = {80},
 year = {2017}
}


[ 2016 ]




[ 2015 ]




[ 2014 ]


[ 1 ]
Balay-Wilson, Leah and Brysiewicz, Taylor. Points of ninth order on cubic curves. Rose-Hulman Undergrad. Math. J., 15:1--22, 2014.
@article{MR3216217,
 author = {Balay-Wilson, Leah and Brysiewicz, Taylor},
 journal = {Rose-Hulman Undergrad. Math. J.},
 pages = {1--22},
 title = {Points of ninth order on cubic curves},
 volume = {15},
 year = {2014}
}


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