Abstract
The finite terms Hylleraas- and Kinoshita-type variational wave functions are considered for three-body systems. In the Coulombic case local properties of wave functions are restricted by the Kato's cusp conditions. It is showed that Kato's cusp conditions restrict the possible terms in variational calculations. Constraints for the linear expansion coefficients are also derived and a recursion-type solution is given. Two trial functions with correct cusp conditions are determined for the ground state of the He atom. Local and global properties of these wave function are studied through calculations of mean values, local energy, and quantities related to double photoionization.
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