2025, Volume 11
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2016, Volume 2
2015, Volume 1
 
								Radial Atomic Properties of Excited States for Beryllium Atom (1s2 2s ns) (1s)
 (r1,r2) in order to solve Hartree-Fock equations using slater type orbitals using partitioning technique within the individual electronic shells of different configuration of Be-atom in position space. Radial expectations values for one electron
 (r1,r2) in order to solve Hartree-Fock equations using slater type orbitals using partitioning technique within the individual electronic shells of different configuration of Be-atom in position space. Radial expectations values for one electron  and two electrons
 and two electrons  , correlation coefficients
, correlation coefficients  , electron density at the nucleus
, electron density at the nucleus  , the nuclear magnetic shielding constant
, the nuclear magnetic shielding constant  and The diamagnetic susceptibility
and The diamagnetic susceptibility  have been calculated for these states of the same atom.
										Abstract: Some radial atomic properties of Be-atom in different excited states (1s2 2s 3s, 1s2 2s 4s, 1s2 2s 5s) (1s) have been obtained using two electron density function
have been calculated for these states of the same atom.
										Abstract: Some radial atomic properties of Be-atom in different excited states (1s2 2s 3s, 1s2 2s 4s, 1s2 2s 5s) (1s) have been obtained using two electron density function  (r1,r2) in order to solve Hartree-Fock equations using slater type orbitals using partitioning technique within the individual electronic shells of different configuration of Be-ato...
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 (r1,r2) in order to solve Hartree-Fock equations using slater type orbitals using partitioning technique within the individual electronic shells of different configuration of Be-ato...
										Show More