Limiting Spectral Distribution of a Random Commutator Matrix

Javed Hazarika, Debashis Paul

We study the spectral properties of a class of random matrices of the form $S_n^{-}=n^{-1}(X_1{X}_2^{\ast }-X_2{X}_1^{\ast })$ where $X_k={\Sigma }^{1/2}{Z}_k$, for $k=1,2$, $Z_k$'s are independent…