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Nonrelativistic Electron in the Coulomb Field

In the first approximation, energy levels of one-electron atoms (see Fig. 1.1) are described by the solutions of the Schrodinger equation for an electron in the field of an infinitely heavy Coulomb center with charge Z in terms of the proton charge  [Pg.1]

Eides et al. Theory of Light Hydrogenic Bound States, STMP 222, 1—12 (2007) [Pg.1]

Straightforward calculation of the characteristic values of the velocity, Coulomb potential and kinetic energy in the stationary states gives [Pg.2]

We see that due to the smallness of the fine structure constant a a one-electron atom is a loosely bound nonrelativistic system and all relativistic effects may be treated as perturbations. There are three characteristic scales [Pg.2]

We are interested only in low-Z atoms. High-Z atoms cannot be treated as nonrelativistic systems, since an expansion in Za is problematic. [Pg.2]


See other pages where Nonrelativistic Electron in the Coulomb Field is mentioned: [Pg.1]   


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