  We show how localization and smoothing techniques can be used to establish
universality in the bulk of the spectrum for a fixed positive measure mu on
[-1,1]. Assume that mu is a regular measure, and is absolutely continuous in an
open interval containing some closed subinterval J of (-1,1). Assume that in J,
the absolutely continuous component mu' is positive and continuous. Then
universality in J for mu follows from universality for the classical Legendre
weight. We also establish universality in an L_{p} sense under weaker
assumptions on mu.

Classical Analysis and ODEs