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        <dc:title>Location of the spectrum of Kronecker random matrices</dc:title>
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        <bibo:abstract>For a general class of large non-Hermitian random block matrices X we prove that there are no eigenvalues away from a deterministic set with very high probability. This set is obtained from the Dyson equation of the Hermitization of X as the self-consistent approximation of the pseudospectrum. We demonstrate that the analysis of the matrix Dyson equation from (Probab. Theory Related Fields (2018)) offers a unified treatment of many structured matrix ensembles.</bibo:abstract>
        <bibo:volume>55</bibo:volume>
        <bibo:issue>2</bibo:issue>
        <bibo:startPage>661-696</bibo:startPage>
        <bibo:endPage>661-696</bibo:endPage>
        <dc:publisher>Institut Henri Poincaré</dc:publisher>
        <bibo:doi rdf:resource="10.1214/18-AIHP894" />
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