On the Statistical Properties of the Electronic Levels of Small Metallic Particles
نویسندگان
چکیده
The arguments of Kubo and Gor'kov-Eliashberg concerning the level fluctuations of small metallic particles (s.m.p.) are reviewed. We make plausible that Random Matrix Theory is not applicable to be s.m.p. problem within the free electron picture and when Dirichlet boundary conditions are used. Next, in the frame of an exactly soluble two-dimensional model, we determine the level-spacing-distribution which shows no level repulsion. Finally we calculate numerically the specific heat C, at finite temperature for an assembly of spectra following the random distribution law.
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