On Universality of Smoothed Eigenvalue Density of Large Random Matrices

Abstract

We describe the resolvent approach for the rigorous study of the mescoscopic regime of Hermitian matrix spectra. We present results reflecting the universal behavior of the smoothed density of eigenvalue distribution of large random matrices

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References in corpus (1)

• Random Matrix Theories in Quantum Physics: Common Concepts

Cited by in corpus (2)

• Large deviations and stochastic calculus for large random matrices
• Universality and scaling of zeros on symplectic manifolds