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We determine the asymptotics of the joint eigenfunctions of the torus action on a toric
Kähler variety. Such varieties are models of completely integrable systems in complex
geometry. We first determine the pointwise asymptotics of the eigenfunctions, which show
that they behave like Gaussians centered at the corresponding classical torus. We then
show that there is a universal Gaussian scaling limit of the distribution function near
its center. We also determine the limit...
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