The Airy point process is a determinantal point process that arises from the spectral edge of the Gaussian Unitary Ensemble. In this paper, we establish a large deviation principle for the Airy point process. Our result also extends to point processes arising from the spectrum of the stochastic Airy operator.
Large deviation bounds for the Airy point process
Scaling limit for determinantal point processes on spheres
Blaschke products and Palm distributions of the determinantal point process with the Bergman kernel
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