Complex Symplectic Contractions and 3d Mirrors
Andrew Dancer, Julius F. Grimminger, Johan Martens, Zhenghao Zhong
TL;DR
This paper introduces magnetic quivers for complex-symplectic contraction spaces, linking them to implosions and the Moore-Tachikawa category, and employs 3D mirror symmetry for validation.
Contribution
It presents a novel construction of magnetic quivers for complex-symplectic contractions and utilizes 3D mirror symmetry for computational verification.
Findings
Magnetic quivers for complex-symplectic contraction spaces are constructed.
3D mirror symmetry provides effective computational checks.
Connections to Moore-Tachikawa category are established.
Abstract
We propose magnetic quivers for the complex-symplectic contraction spaces, which are related to implosions and have a natural interpretation in terms of the Moore-Tachikawa category. We use 3-d mirrors to provide computational checks.
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Taxonomy
TopicsMathematics and Applications · Material Science and Thermodynamics