Resumen de The top eigenvalue of the random Toeplitz matrix and the sine kernel
We show that the top eigenvalue of an n×n random symmetric Toeplitz matrix, scaled by 2nlogn−−−−−−√, converges to the square of the 2→4 operator norm of the sine kernel.
We show that the top eigenvalue of an n×n random symmetric Toeplitz matrix, scaled by 2nlogn−−−−−−√, converges to the square of the 2→4 operator norm of the sine kernel.
