Abstract:
A study is made of the distribution of eigenvalues in a certain ensemble of random particles
that contains as a special case the ensemble used by Wigner to give a statistical
description of the energy levels of heavy nuclei, it is shown that the distribution function
of the elgenvalues divided by the factor $N$ (the order of the matrices) becomes nonrandom
In the limit $N\to\infty$ and can be found by solving a definite functional equation.
Fulltext:
PDF file (1187 kB)
