Riemann''s zeta function: A model for quantum chaos? Quantum Chaos and Statistical Nuclear Physics (
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[1] M. Gutzwiller,et al. Periodic Orbits and Classical Quantization Conditions , 1971 .
[2] M. Berry. Quantizing a classically ergodic system: Sinai's billiard and the KKR method , 1981 .
[3] B. Simon,et al. Nonclassical eigenvalue asymptotics , 1983 .
[4] Madan Lal Mehta,et al. Random Matrices and the Statistical Theory of Energy Levels. , 1970 .
[5] O. Bohigas,et al. Characterization of chaotic quantum spectra and universality of level fluctuation laws , 1984 .
[6] Harold M. Edwards,et al. Riemann's Zeta Function , 1974 .
[7] An analogue of the prime number theorem for closed orbits of shifts of finite type and their suspensions , 1983 .
[8] M. Berry,et al. Level clustering in the regular spectrum , 1977, Proceedings of the Royal Society of London. A. Mathematical and Physical Sciences.
[9] David Ruelle. Repellers for real analytic maps , 1982 .
[10] O. Bohigas,et al. Chaotic motion and random matrix theories , 1984 .
[11] J. Devreese,et al. Path integrals and their applications in quantum, statistical, and solid state physics , 1978 .
[12] J. S. Dehesa,et al. Mathematical and Computational Methods in Nuclear Physics , 1984 .
[13] A. Chodos,et al. Symmetries in Particle Physics , 1984 .
[14] J. Verbaarschot,et al. Quantum spectra of classically chaotic systems without time reversal invariance , 1985 .
[15] B. Pavlov,et al. Scattering theory and automorphic functions , 1975 .
[16] D. Hejhal. The selberg trace formula and the riemann zeta function , 1976 .
[17] W. Parry,et al. An analogue of the prime number theorem for closed orbits of Axiom A flows , 1983 .
[18] H. P. McKean,et al. Selberg's trace formula as applied to a compact riemann surface , 1972 .
[19] B. Simon. Some quantum operators with discrete spectrum but classically continuous spectrum , 1983 .
[20] R. Balian,et al. Distribution of eigenfrequencies for the wave equation in a finite domain: III. Eigenfrequency density oscillations , 1972 .
[21] M. Berry,et al. Semiclassical theory of spectral rigidity , 1985, Proceedings of the Royal Society of London. A. Mathematical and Physical Sciences.
[22] D. Ruelle. Zeta-functions for expanding maps and Anosov flows , 1976 .