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Clusters energy dependencies

Fig. 16. Average energies of clusters of eight water molecules on various ions at 300°K (Briant and Burton . The data show that the cluster energy depends on the sign of the charge on the ion, contrary to the predictions of the drop model, and is roughly a linear function of the ion radius ri. Fig. 16. Average energies of clusters of eight water molecules on various ions at 300°K (Briant and Burton . The data show that the cluster energy depends on the sign of the charge on the ion, contrary to the predictions of the drop model, and is roughly a linear function of the ion radius ri.
Lavrich D J, Buntine M A, Serxner D and Johnson M A 1993 Excess energy-dependent photodissociation probabilities for Ot in water clusters O, I 1i Chem. Rhys. 99 5910-16... [Pg.821]

Crawford, E., Dyson, P., Forest, O., Kwok, S. Mclndoe, J. S. Energy-dependent Electrospray Ionisation Mass Spectrometry of Carbonyl Clusters. [Pg.6]

In diamond, Sahoo et al. (1983) investigated the hyperfine interaction using an unrestricted Hartree-Fock cluster method. The spin density of the muon was calculated as a function of its position in a potential well around the T site. Their value was within 10% of the experimental number. However, the energy profiles and spin densities calculated in this study were later shown to be cluster-size dependent (Estreicher et al., 1985). Estreicher et al., in their Hartree-Fock approach to the study of normal muonium in diamond (1986) and in Si (1987), found an enhancement of the spin density at the impurity over its vacuum value, in contradiction with experiment this overestimation was attributed to the neglect of correlation in the HF method. [Pg.624]

R. D. Levine Prof. Neumark, your very detailed results on the excess energy dependence of the rate of delayed detachment of the electron from small carbon clusters should help test an ongoing discussion. [Pg.656]

When the interfacial energy depends on the inclination of the interface and 7 is therefore anisotropic, Eq. 19.1 does not apply. In this case, the cluster will minimize its total interfacial energy by adopting its Wulff shape (Section C.3.1), which may be fully faceted or made up of faceted and smoothly curved regions. Several characteristic shapes are shown in Fig. 19.2. The interfacial-energy term in Eq. 19.1 can then be expressed as the sum of the interfacial energies of the various faceted or smoothly curved patches that make up the entire closed interface and... [Pg.461]


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See also in sourсe #XX -- [ Pg.240 ]




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