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Controlled atomic limit and analytic density of states in a strongly attractive random Kronig-Penney model
We study the negative-energy density of states of a one-dimensional random Kronig-Penney model with independent and identically distributed attractive delta interactions. Each isolated interaction of strength $q<0$ has a bound state of energy $-q^2/4$. Using the inverse coupling $V=-1/q$, the Krein
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