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2013
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# Alejandro Monastra

## Publications:

 Leboeuf P., Monastra A. G., Bohigas O. The Riemannium 2001, vol. 6, no. 2, pp.  205-210 Abstract The properties of a fictitious, fermionic, many-body system based on the complex zeros of the Riemann zeta function are studied. The imaginary part of the zeros are interpreted as mean-field single-particle energies, and one fills them up to a Fermi energy $E_F$. The distribution of the total energy is shown to be non-Gaussian, asymmetric and independent of $E_F$ in the limit $E_F \to\infty$. The moments of the limit distribution are computed analytically. The autocorrelation function, the finite energy corrections, and a comparison with random matrix theory are also discussed. Citation: Leboeuf P., Monastra A. G., Bohigas O.,  The Riemannium, Regular and Chaotic Dynamics, 2001, vol. 6, no. 2, pp. 205-210 DOI:10.1070/RD2001v006n02ABEH000170