JournalsowrVol. 22, No. 2pp. 883–940

Toric Geometry

  • Daniel Erman

    University of Hawaiʻi at Mānoa, Honolulu, USA
    ORCID

  • Milena Hering

    The University of Edinburgh, UK

  • Nathan Ilten

    Simon Fraser University, Burnaby, Canada

  • Hendrik Süß

    Universität Jena, Germany
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Abstract

Toric varieties provide a rich class of examples in algebraic geometry that benefit from deep and fruitful interactions with combinatorics. This workshop highlighted recent interactions between toric geometry and mirror symmetry, matroids, deformation theory and moduli spaces, and non-commutative geometry, as well as some exciting new developments within toric geometry itself.

Cite this article

Daniel Erman, Milena Hering, Nathan Ilten, Hendrik Süß, Toric Geometry. Oberwolfach Rep. 22 (2025), no. 2, pp. 883–940

DOI 10.4171/OWR/2025/19