Physics – High Energy Physics – High Energy Physics - Theory
Scientific paper
1994-12-29
Physics
High Energy Physics
High Energy Physics - Theory
26P, (+5 figures not included)
Scientific paper
10.1103/PhysRevE.51.5442
We consider the (smoothed) average correlation between the density of energy levels of a disordered system, in which the Hamiltonian is equal to the sum of a deterministic H0 and of a random potential $\varphi$. Remarkably, this correlation function may be explicitly determined in the limit of large matrices, for any unperturbed H0 and for a class of probability distribution P$(\varphi)$ of the random potential. We find a compact representation of the correlation function. From this representation one obtains readily the short distance behavior, which has been conjectured in various contexts to be universal. Indeed we find that it is totally independent of both H0 and P($\varphi$).
Brezin Edouard
Hikami Shinobu
Zee Anthony
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