Mandelshtam, Ravuri, and Taylor [Phys. Rev. Lett. 70, 1932 (1993)] have recently proposed a novel approach for the calculation of resonance states in one- and two-channel problems. We show that a modification of this approach, suitable for stabilization calculations, can yield both the resonance position and width for doubly excited states in two-electron systems. This provides a simple and numerically efficient method to calculate the spectral density of states. In the region of overlapping ¹{S}ᵉ$ Rydberg manifolds, we find very narrow resonances associated with the symmetric excitation of both electrons. The mechanism for the occurrence of such resonances is discussed.
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Müller et al. (1994) studied this question.
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