The factorized wave function

Abstract
The consequences of factorizing an exact wave function into the product of an antisymmetric part and an exponential part are discussed. The exponent is taken as a symmetric real function and satisfies the equations of infinite-order perturbation theory. Practical calculations to determine both factors are performed by minimizing two functionals and the roles these play are analyzed. The relation between this procedure and that suggested by Boys and Handy for the transcorrelated wave function is pointed out. Illustrative calculations on helium show that good wave functions are obtained by both procedures.

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