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   <subfield code="a">Compact and accurate variational wave functions of three-electron atomic systems constructed from semi-exponential radial basis functions</subfield>
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   <subfield code="c">[A. M. Frolov]</subfield>
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   <subfield code="a">Abstract.: The semi-exponential basis set of radial functions [A.M. Frolov, Phys. Lett. A 374, 2361 (2010)] is used for variational computations of bound states in three-electron atomic systems. It appears that the semi-exponential basis set has a substantially greater potential for accurate variational computations of bound states in three-electron atomic systems than was originally anticipated. In particular, the 40-term Larson's wave function improved with the use of semi-exponential radial basis functions now produces the total energy -7.4780581457 a.u. for the ground 12S-state in the $^\infty{\rm Li}$ atom (only one spin function $\chi_1$ = $\alpha\beta\alpha$ - $\beta\alpha\alpha$ was used in these calculations). This variational energy is very close to the exact ground state energy of the $^\infty{\rm Li}$ atom and is substantially lower than the total energy obtained with the original Larson's 40-term wave function (-7.477944869 a.u.).</subfield>
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