Abstract

The equilibrium geometry and vibrational modes of H2S and H2O-terminated Ge(001)–(2×1) surfaces are calculated in a supercell approach using first-principles density functional theory in the local density (LDA), generalized gradient (GGA) approximations and van der Waals (vdW) interactions. Mode frequencies are found using the frozen phonon method. For the H2S-passivated surface, the calculated frequencies in LDA (GGA) are 2429cm−1 (2490) for the HS stretch mode, 712cm−1 (706) for the HS bond bending mode, 377cm−1 (36) for the GeS stretch mode and 328cm−1 (337) for HS wag mode. Frequencies for the H2O passivated surface are 3590cm−1 (3600) for the HO stretch mode, 921cm−1 (947) for the bending mode, 609cm−1 (559) for the GeO stretch, 1995cm−1 (1991) for the GeH stretch mode, 498cm−1 (478) for the GeH bending mode and 342cm−1 (336) for the HO wag mode. The differences between the functionals including vdW terms and the LDA or GGA are less than the differences between LDA and GGA for the vibrational mode frequencies.

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