The fragmentation of doubly charged XN{}²⁺$ (X=Na,Mg) model microparticles into two singly charged fragments ${X}N²⁺{→}XP{}⁺$+${X}_{N{{-}}P}⁺ has been studied as a function of N and P, by using the density-functional formalism. In contrast to naive expectations which would predict the most asymmetric channel (P=1) to be the most favorable one, we find that the main factor controlling the most favorable channel is the tendency for fragments to have a ``magic'' number of electrons: 2, 8, 18, etc. These magic numbers, which correspond to filled electronic shells in a spherically symmetric potential, are already familiar from the analysis of experiments of the relative abundance of alkaline-atom clusters produced by supersonic expansion. Our results suggest the existence of a critical number (larger than 100) for Coulomb explosion of NaN{}²⁺$ clusters.
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Iñiguez et al. (1986) studied this question.
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