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Branes, Quivers, and the Affine Grassmannian

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arxiv 2102.06190 v2 pith:AQYF3TMZ submitted 2021-02-11 hep-th

Antoine Bourget , Julius F. Grimminger , Amihay Hanany , Marcus Sperling , Zhenghao Zhong This is my paper · ORCID
classification hep-th
keywords affinegrassmannianquiversbranesystemsadditionalgorithmarise
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Brane systems provide a large class of gauge theories that arise in string theory. This paper demonstrates how such brane systems fit with a somewhat exotic geometric object, called the affine Grassmannian. This gives a strong motivation to study physical aspects of the affine Grassmannian. Explicit quivers are presented throughout the paper, and a quiver addition algorithm to generate the affine Grassmannian is introduced. An important outcome of this study is a set of quivers for new elementary slices.

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  1. Bootstrapping mirror pairs: The beginning of the end

    hep-th 2025-10 conditional novelty 6.0 of 10

    A growth-and-fusion algorithm completes a quartet of quiver operations that bootstrap 3d mirror pairs, demonstrated on a new family of circular 'sunshine' quivers.

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