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Energies of atomic terms

The electronic Hamiltonian of an atom is written in the form of a sum of the one-electron and two-electron parts [Pg.375]

Therefore the electronic energy with a configurational function PU(ML, Ms)) constructed of orthogonal spin-orbitals is [Pg.375]

The above three types of integrals in atoms can be expressed through a limited number of more fundamental quantities. [Pg.376]

In evaluating the one-electron integral the radial R(r) and the angular T( , p) parts of the wave function are specified. As the angular functions are orthonormal, viz. [Pg.376]

Such an integral does not depend on the magnetic quantum number m, which means that there are five integrals with the same value for the 3d orbitals, for instance. [Pg.376]


Table 50 Energies of atomic terms for equivalent d-electrons... Table 50 Energies of atomic terms for equivalent d-electrons...

See other pages where Energies of atomic terms is mentioned: [Pg.375]    [Pg.382]   


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