Random Toeplitz matrices
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Random Toeplitz matrices belong to the exciting area that lies at
the intersection of the usual Wigner random matrices and random Schrodinger
operators. In this talk I will describe two recent results on
random Toeplitz matrices. First, the maximum eigenvalue, suitably
normalized, converges to the 2-4 operator norm of the well-known
Sine-kernel. Second, the limiting eigenvalue distribution is absolutely
continuous, which partially settles a conjecture made by Bryc, Dembo and
Jiang (2006). I will also present several open questions and conjectures.
This is joint work with Balint Virag (Toronto).
This talk is part of the Probability series.
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