THE ELECTRONIC-STRUCTURES OF THE PYRITE-TYPE DISULFIDES (MS2, WHERE M= MN, FE, CO, NI, CU, ZN) AND THE BULK PROPERTIES OF PYRITE FROM LOCAL-DENSITY APPROXIMATION (LDA) BAND-STRUCTURE CALCULATIONS
Wm. Temmerman et al., THE ELECTRONIC-STRUCTURES OF THE PYRITE-TYPE DISULFIDES (MS2, WHERE M= MN, FE, CO, NI, CU, ZN) AND THE BULK PROPERTIES OF PYRITE FROM LOCAL-DENSITY APPROXIMATION (LDA) BAND-STRUCTURE CALCULATIONS, Physics and chemistry of minerals, 20(4), 1993, pp. 248-254
A local density approximation (LDA) band structure method, the Linear
Muffin-Tin Orbital Atomic Sphere Approximation (LMTO-ASA) method has b
een used to calculate the electronic structures of the pyrite-type dis
ulphides (MS2, where M = Mn, Fe, Co, Ni, Cu, Zn). The total density of
states has been calculated for 10 eV above and below the Fermi Level,
along with the separate contributions from metal and sulphur and show
s that the metal d band occurs above the sulphur p bands in MnS2, FeS2
, CoS2 and NiS2, whereas in CuS2, the d band passes through the sulphu
r p band and in ZnS2, it lies below the sulphur p band. Substantial hy
bridization of the metal d states with the sulphur states occurs. FeS2
is calculated to be a semiconductor with a direct band gap of 0.64 eV
in good agreement with experiment. The calculated local densities of
states have been used in turn to calculate X-ray photoelectron spectra
and Bremsstrahlung Isochromat spectra for this series of compounds, a
nd these also show reasonable agreement with experimental data. A part
icular strength of the LMTO-ASA method is the ability to calculate and
predict certain bulk properties of solids of interest in mineral phys
ics. This has enabled the first reasonably accurate calculations of th
e total energy of the valence electrons of the system for pyrite (FeS2
), given as - 345.885 rydbergs per unit cell, and the equilibrium unit
cell volume which is within 3.3% of that determined experimentally. A
theoretical pressure vs. volume curve for pyrite was also calculated
along with values for the bulk modulus. However, our calculations pred
ict a bulk modulus of 6.75 Mbar which is too high by a factor of 4.6 d
ue to the simplifying assumption of a uniform scaling of interatomic d
istances on compression.