Correlators in the supereigenvalue model in the Ramond sector

Abstract

We investigate the supereigenvalue model in the Ramond sector. We prove that its partition function can be obtained by acting on elementary functions with exponents of the given operators. The Virasoro constraints for this supereigenvalue model are presented. The remarkable property of these bosonic constraint operators is that they obey the Witt algebra and null 3-algebra. The compact expression of correlators can be derived from these Virasoro constraints.

arXiv comment14 pages, accepted for publication in Physics Letters B

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Cited by in corpus (5)

• W-representations of the fermionic matrix and Aristotelian tensor models
• W-representation of Rainbow tensor model
• Correlators in the Gaussian and chiral supereigenvalue models in the Neveu-Schwarz sector
• $W$-representations of two-matrix models with infinite set of variables
• $\mathcal{N}=1$ Super Topological Recursion