Provides a comprehensive introduction to the theory of random orthogonal, unitary, and symplectic matrices.

A rigorous introduction to the basic theory of random matrices designed for graduate students with a background in probability theory.

Provides a grounding in random matrix techniques applied to analytic number theory.

The main topic of this book is the deep relation between the spacings between zeros of zeta and $L$-functions and spacings between eigenvalues of random element

Modern developments of Random Matrix Theory as well as pedagogical approaches to the standard core of the discipline are surprisingly hard to find in a well-org