Abstract
Using the relationship between the correlation function of level density and classical probability of periodic motion, derived recently by Agraman, Imry, and Smilansky, we reinterpret the mesoscopic aspects of orbital response from the semiclassical perspective. We show that the semiclassical analysis conforms closely to the diagrammatic method and argue the equivalence of mesoscopic propeties of small disordered metals and quantum chaotic billiards. Following Berry and Robnik, we consider Aharonov-Bohm billiards containing a magnetic flux line and generalize to the case of a uniform magnetic field.
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