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(ZnTe)12 clusters 1 Introducti - Global Science Press

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H. X. Chen/J. At. Mol. Sci. 2 (2011) 262-272 271<br />

<strong>clusters</strong>, i.e., the FM state of isomers B1 and the AFM state of isomers C3 and D. The vi- ¾¿¼brational properties of both C3 and B1 are calculated. From our calculations, no imaginary ¾¿½frequency is found for both of them, indicating that they are all stable around their local equi- ¾¿¾librium ¾¿¿As<br />

¾¿<br />

structures. It is noted that the isomers C3 and D have the same chemical composition.<br />

shown in Tables 3 and 4, the binding energy of isomer C3 is 0.0<strong>12</strong> eV/atom higher than ¾¿that ¾¿if<br />

of isomer D. This implies that isomer C3 would transform into other stable configurations<br />

it deviates from its equilibrium structure too much, even though it behaves as a stable local ¾¿minimum. Furthermore, the calculated fragmentation energy is about 1.3<strong>12</strong> eV for the frag- ¾¿mentation channel D→B1+2Zn, indicating that the endohedral isomer is most favorable for ¾¿bidoped<br />

¾<br />

<strong>clusters</strong>.<br />

The PDOS of FM and AFM states of isomer B1, C3, and D are shown in Figs. 4(a-c) and ¾¼(d-f). ¾½D,<br />

The spin-majority and spin-minority states are identical for the AFM states of B1 and<br />

consistent with its AFM nature. Although some polarized characteristics are observed near ¾¾the Fermi level, there is no net magnetic moment for AFM state of C3. From Figs. 4(a) and ¾¿(d), we can see that the contribution of p-d hybridization width for FM state at Fermi level is<br />

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