The pressure-induced phase transitions of cadmium sulfide semiconductor in both zinc-blende and wurtzite structures are investigated by ab initio plane-wave pseudopotential density functional theory with the local density approximation. On the basis of the fourth-order Birch-Murnaghan equation of state, the phase transition pressures Pt are determined by the enthalpy criterion. It is found that the phase transitions occur at pressure of 2.57 GPa (zinc blende-rocksalt structure) and 2.60 GPa (wurtzite-rocksalt structure), respectively. The equilibrium structural parameters, elastic constants, and phase transition pressures are calculated and compared with the experimental data available and other theoretical results. According to linear-response approach, the thermodynamic properties such as the free energy, enthalpy, entropy, and heat capacity are also obtained successfully from the phonon density of state.PACS: 71.15.Mb, 65.40.−b
IntroductionAs a group IIB-VIA semiconductor, cadmium sulfide has gained wide recognition because of its outstanding optical-electronic properties [1][2][3][4][5][6][7] and polymorphic structural transformations [8][9][10][11][12][13][14][15][16]. It has a direct band gap of 2.4 eV that lends itself to many applications in light detectors, forming quantum dots, and passivating the surfaces of other materials [1]. Owing to the thermal stability and the colour in yellow, it can form pigments in colors ranging from deep red to yellow with the addition of CdTe et al. [2]. At ambient conditions, CdS exists as hexagonal greenockite (wurtzite structure (WZ)) or cubic hawleyite (zincblende structure (ZB)). In this paper, we investigate the structures of WZ with space group P 63mc ZB with space group F -43m and rocksalt structure (RS) with space group F m-3m.The electronic properties of CdS have been of considerable investigation by both theories [3,4,7] and experiments [5,6]. Zakharov et al.[3] calculated quasiparticle band structures of CdS using the GW approximation for self-energy operator and obtained satisfactory agreement in comparison with experiments. Using the first-principles orthogonalized linear-combination-of--atomic orbitals method, Xu and Ching [4] calculated the energy gap of 2.02 eV, which is in reasonable agreement with experimental values of 2.4 eV [5] and 2.58 eV [6]. Wei et al. studied the structure stability and carrier localization of CdS in both ZB-and WZ-structures by band--structure calculations [7]. They found that the band gap and the valence-band maximum of WZ-CdS are larger