Integrability on the Master Space
arXiv:1203.1616 · doi:10.1007/JHEP06(2012)053
Abstract
It has been recently shown that every SCFT living on D3 branes at a toric Calabi-Yau singularity surprisingly also describes a complete integrable system. In this paper we use the Master Space as a bridge between the integrable system and the underlying field theory and we reinterpret the Poisson manifold of the integrable system in term of the geometry of the field theory moduli space.
47 pages, 20 figures, using jheppub.sty
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- Bipartite Field Theories from D-Branes
- Scattering Amplitudes and Toric Geometry
- Towards the Continuous Limit of Cluster Integrable Systems
- Zhegalkin Zebra Motives Digital Recordings of Mirror Symmetry