Smallest gaps between eigenvalues of real Gaussian matrices
We consider an $n\times n$ matrix of independent real Gaussian random variables and determine the asymptotic distribution of the smallest gaps between complex eigenvalues.
math.PR↗
arXiv subjects
Publications and source records attributed to Matthew Meeker.
We consider an $n\times n$ matrix of independent real Gaussian random variables and determine the asymptotic distribution of the smallest gaps between complex eigenvalues.