Using a character expansion method, we calculate exactly the eigenvalue density of random matrices of the form M^M where M is a complex matrix drawn from a normalized distribution P(M)~exp(-TrAMBM^) with A and B positive definite (square) matrices of arbitrary dimensions. Such so-called correlated Wishart matrices occur in many fields ranging from information theory to multivariate analysis.
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Simon et al. (2004) studied this question.
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