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The virtual resolutions package for Macaulay2

Producción científica: Article › revisión exhaustiva

10 Citas (Scopus)

Resumen

We introduce the VirtualResolutions package for the computer algebra system Macaulay2. This package has tools to construct, display, and study virtual resolutions for products of projective spaces. The package also has tools for generating curves in ℙ1 × ℙ2, providing sources of interesting virtual resolutions.

Idioma originalEnglish
Páginas (desde-hasta)51-60
Número de páginas10
PublicaciónJournal of Software for Algebra and Geometry
Volumen10
N.º1
DOI
EstadoPublished - 2020

Nota bibliográfica

Publisher Copyright:
© 2020, Mathematical Sciences Publishers. All rights reserved.

Financiación

Work on this article and the associated Macaulay2 package began at the Macaulay2 Workshop at the University of Wisconsin - Madison funded by NSF grant DMS-1812462. Additional progress was made during the Graduate Workshop in Commutative Algebra for Women and Mathematicians of Minority Genders funded by NSF grant DMS-1908799. The final portion of this article and package was written during a Coding Sprint hosted by the Institute for Mathematics and its Applications (IMA), and we are grateful for their hospitality. Almousa was partially supported by the NSF GRFP under Grant No. DGE-1650441. Bruce was partially supported by the NSF GRFP under Grant No. DGE-1256259 and NSF grant DMS-1502553. Loper was partially supported by the NSF RTG grant DMS-1745638. MSC2010: 13D02, 14M25. Keywords: virtual resolution, products of projective spaces, toric varieties, free resolutions. VirtualResolutions version 1.2

FinanciadoresNúmero del financiador
National Science Foundation Arctic Social Science Program1812462, DMS-1812462, DGE-1256259, 14M25, DMS-1908799, DMS-1745638, 13D02, 1256259, 1502553, 1908799, DMS-1502553, MSC2010, 1745638, DGE-1650441

    ASJC Scopus subject areas

    • Algebra and Number Theory
    • Computational Mathematics
    • Discrete Mathematics and Combinatorics
    • Geometry and Topology

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