Abstract:Despite the structural similarity, MgO is fast dissolving in low pH solution, whereas NiO is slow dissolving under the same conditions. In addition, the planar MgO (100) surface immediately reconstructs to form pits and protrusions, whereas this behavior has not been observed with NiO (100). Our previous study, using the semiempirical self-consistent field molecular orbital (SCFMO) method MSINDO showed that it was possible for MgO dissolution but not NiO dissolution to occur via the migration of a metal-oxygen… Show more
“…Details of the implementation of the CCM and the refinement of selected zinc and sulfur parameters can be found elsewhere 33–36. This combination of method and model has been used successfully in recent studies on surface properties, in particular doping and the interaction with water 37–39…”
The effect of impurities in the zinc sulfide mineral sphalerite on surface wettability has been investigated theoretically to shed light on previously reported conflicting results on sphalerite flotation. The effect of iron and copper impurities on the sphalerite (110) surface energy and on the water adsorption energy was calculated with the semi-empirical method modified symmetrically orthogonalized intermediate neglect of differential overlap (MSINDO) using the cyclic cluster model. The effect of impurities or dopants on surface energies is small but significant. The surface energy increases with increasing surface iron concentration while the opposite effect is reported for increasing copper concentration. The effect on adsorption energies is much more pronounced with water clearly preferring to adsorb on an iron site followed by a zinc site, and copper site least favorable. The theoretical results indicate that a sphalerite (110) surface containing iron is more hydrophilic than the undoped zinc sulfide surface. In agreement with the literature, the surface containing copper (either naturally or by activation) is more hydrophobic than the undoped surface.
“…Details of the implementation of the CCM and the refinement of selected zinc and sulfur parameters can be found elsewhere 33–36. This combination of method and model has been used successfully in recent studies on surface properties, in particular doping and the interaction with water 37–39…”
The effect of impurities in the zinc sulfide mineral sphalerite on surface wettability has been investigated theoretically to shed light on previously reported conflicting results on sphalerite flotation. The effect of iron and copper impurities on the sphalerite (110) surface energy and on the water adsorption energy was calculated with the semi-empirical method modified symmetrically orthogonalized intermediate neglect of differential overlap (MSINDO) using the cyclic cluster model. The effect of impurities or dopants on surface energies is small but significant. The surface energy increases with increasing surface iron concentration while the opposite effect is reported for increasing copper concentration. The effect on adsorption energies is much more pronounced with water clearly preferring to adsorb on an iron site followed by a zinc site, and copper site least favorable. The theoretical results indicate that a sphalerite (110) surface containing iron is more hydrophilic than the undoped zinc sulfide surface. In agreement with the literature, the surface containing copper (either naturally or by activation) is more hydrophobic than the undoped surface.
“…The MSINDO method was utilized extensively by Bredow and Jug. They performed molecular dynamics studies employing this semiempirical Hamiltonian for various systems and processes, such as Si cluster structure, adsorbate–surface interactions, , vacancy diffusion in solid-state materials, and chemical transformations. , The applicability of the method to complex and relatively large systems of varying chemical nature and the ability to perform long-time molecular dynamics simulations emphasize MSINDO advantages. To be fair, we should note that similar computational performance and comparable accuracy can be expected for other semiempirical methods.…”
This chapter gives a general overview of Hartree–Fock‐based semiempirical methods, their basic theory, strategies of integral approximation and parameter optimization, recent developments, and applications in biochemistry and materials science.
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