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Jacobi-Trudi Identity in Super Chern-Simons Matrix Model

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arxiv 1711.04893 v2 pith:MENFLN3C submitted 2017-11-14 hep-th math-phmath.MP

classification hep-thmath-phmath.MP
keywords identitychern-simonsgiambellijacobi-trudimatrixmodelprovedshifted
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It was proved by Macdonald that the Giambelli identity holds if we define the Schur functions using the Jacobi-Trudi identity. Previously for the super Chern-Simons matrix model (the spherical one-point function of the superconformal Chern-Simons theory describing the worldvolume of the M2-branes) the Giambelli identity was proved from a shifted version of it. With the same shifted Giambelli identity we can further prove the Jacobi-Trudi identity, which strongly suggests an integrable structure for this matrix model.

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    The quantum mirror map of the D5 del Pezzo curve is expressed in D5 characters with a signed multi-covering structure, and it reproduces the effective chemical potentials of the (2,2) and (1,1,1,1) super Chern-Simons ...

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