  We consider a Gaussian random matrix with correlated entries that have a
power law decay of order $d>2$ and prove universality for the extreme
eigenvalues. A local law is proved using the self-consistent equation combined
with a decomposition of the matrix. This local law along with concentration of
eigenvalues around the edge allows us to get an bound for extreme eigenvalues.
Using a recent result of the Dyson-Brownian motion, we prove universality of
extreme eigenvalues.
