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First principle investigation of mercury chalcogenides and their HgS_xSe_(1-x) and HgS_xTe_(1-x) ternary alloys

机译:汞硫族化物及其HgS_xSe_(1-x)和HgS_xTe_(1-x)三元合金的第一性原理研究

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摘要

Total-energy calculations of HgS, HgSe, HgTe and their HgS_xSe_(1-x) and HgS_xTe_(1-x) ternary alloys using first principle full potential-linearized augmented plane wave (FP-LAPW) plus local orbital method within the density functional theory (DFT). The structural properties at equilibrium are investigated by using the new form of generalized gradient approximations (GGA_PBEsol) that are based on the optimization of total energy. For band structure calculations, both GGA and modified Becke-Johnson (mBJ) of the exchange-correlation energy and potential, respectively, are used. HgS is found to be a semiconductor while HgSe and HgTe semi-metallic. The lattice parameters and mechanical properties of binary compounds have been determined. Our investigation on the effect of composition on lattice constant, bulk modulus and gap energy shows almost nonlinear dependence on the composition. The HgS_xSe_(1-x) alloys remain semiconductor with a positive energy gap for the whole concentration range which is not the case for HgS_xTe_(1-x) ternary alloys. The bowing of the fundamental gap versus composition for HgS_xSe_(1-x) is marginal. Besides, a regular-solution model is used to investigate the thermodynamic stability of the alloys which mainly indicates a phase miscibility gap. Temperature dependent thermal properties including the thermal expansion, Debye temperature and heat capacity are calculated using model based on the quasi-harmonic approximation (QHA).
机译:在密度泛函中使用第一原理全势线性化增强平面波(FP-LAPW)和局部轨道方法计算HgS,HgSe,HgTe及其HgS_xSe_(1-x)和HgS_xTe_(1-x)三元合金的总能理论(DFT)。通过使用基于总能量优化的新形式的广义梯度近似(GGA_PBEsol),研究了处于平衡状态的结构性能。对于能带结构计算,分别使用了GGA和交换相关能量和势的改良Becke-Johnson(mBJ)。发现HgS是半导体,而HgSe和HgTe是半金属。已经确定了二元化合物的晶格参数和机械性能。我们对成分对晶格常数,体积模量和能隙能量的影响的研究表明,成分几乎与非线性有关。 HgS_xSe_(1-x)合金在整个浓度范围内仍具有正能隙,而HgS_xTe_(1-x)三元合金则不是这样。 HgS_xSe_(1-x)的基本缺口相对于成分的弯曲很小。此外,使用正解模型研究合金的热力学稳定性,主要表明相溶性间隙。使用基于准谐波近似(QHA)的模型计算与温度相关的热特性,包括热膨胀,德拜温度和热容。

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