Abstract

The dominant large- N classical solution for the one-plaquette (one-polygon) model is obtained. As in the one-matrix model, the system is equivalent to an abelian one-polygon model, with the new “quasiclassical” commutation relations. Again, the level spacing ω (singlet and adjoint) is the angular frequency of the classical abelian analogue (here a pendulum) in its first Bohr orbit.

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