The paper is concerned with the asymptotic behaviour of the correlation functions of the characteristic polynomials for non-Hermitian random matrices with independent entries. It is shown that the considered correlation function behaves like that for Complex Ginibre Ensemble up to a factor depending only on the forth absolute moment of the common probability law of the matrix entries.
Asymptotics for products of characteristic polynomials in classical $β$-Ensembles
On the moments of characteristic polynomials
Scaling limits of correlations of characteristic polynomials for the Gaussian beta-ensemble with external source
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