A supersymmetric matrix model: III. Hidden SUSY in statistical systems

Details A supersymmetric matrix model: III. Hidden SUSY in statistical systems A supersymmetric matrix model: III. Hidden SUSY in statistical systems

2006-09-28

arxiv.org/abs/hep-th/0609210v2

JHEP 0611:030,2006

Physics

High Energy Physics

High Energy Physics - Theory

18 pages, note and references added at the end

Scientific paper

10.1088/1126-6708/2006/11/030

The Hamiltonian of a recently proposed supersymmetric matrix model has been shown to become block-diagonal in the large-N, infinite 't Hooft coupling limit. We show that (most of) these blocks can be mapped into seemingly non-supersymmetric $(1+1)$-dimensional statistical systems, thus implying non-trivial (and apparently yet-unknown) relations within their spectra. Furthermore, the ground states of XXZ-chains with an odd number of sites and asymmetry parameter $\Delta = - 1/2$, objects of the much-discussed Razumov--Stroganov conjectures, turn out to be just the strong-coupling supersymmetric vacua of our matrix model.

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