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Intermediate statistics in quantum maps
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Intermediate statistics in quantum maps
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We present a one-parameter family of quantum maps whose spectral statistics are of the same intermediate type as observed in polygonal quantum billiards. Our central result is the evaluation of the spectral two-point correlation form factor at small argument, which in turn yields the asymptotic level compressibility for macroscopic correlation lengths.
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Cited by 1 Pith paper
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Crystalline Spectral Form Factors
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