Establishes large deviation principle with speed n² for the normalized count of points in bounded set U for finite β-ensembles on R and C under suitable boundary conditions on U.
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Turbulent dissipation is modeled as a spatio-temporal Gaussian Multiplicative Chaos and tested against Navier-Stokes simulations.
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Large deviations of crowding in finite $\beta$-ensembles
Establishes large deviation principle with speed n² for the normalized count of points in bounded set U for finite β-ensembles on R and C under suitable boundary conditions on U.
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The spatio-temporal statistical structure of the turbulent dissipation field and its stochastic representation as a Gaussian Multiplicative Chaos
Turbulent dissipation is modeled as a spatio-temporal Gaussian Multiplicative Chaos and tested against Navier-Stokes simulations.