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THERMAL TRANSPORT IN THERMOELECTRICS FROM FIRST-PRINCIPLES CALCULATIONS

机译:第一性原理计算中的热电传输

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Research on thermoelectric materials has nowadays attracted much attention due to their potential in converting wasted heat into electricity. An important factor determining the efficiency of such materials is the dimensionless figure of merit ZT, which is inversely proportional to the thermal conductivity. Optimal thermoelectrics are shown to be doped semiconductors, in which the major contribution to the thermal conductivity is mainly due to phonons. In this paper, we describe our modeling of the lattice thermal conductivity from first-principles density-functional theory (FP-DFT) calculations. The theory is based on the well-known relaxation time approximation solution to the Boltzmann equation: 2 nk v nk nk k =å v C (nk) t / 3 Phonon dispersions and their lifetimes nk t are calculated using a lattice dynamics model, the parameters of which, the force constants, are calculated from FP-DFT. The details of our modeling can be found in [1,2]. This is a real space approach to force constants. Other groups have adopted a reciprocal space approach and have applied it to Si, Ge[3] and C-diamond[4] thermal conductivity studies.
机译:如今,由于热电材料具有将浪费的热量转化为电的潜力,因此其研究备受关注。决定这种材料效率的一个重要因素是品质因数ZT,它与导热系数成反比。最佳的热电元件显示为掺杂半导体,其中对热导率的主要贡献主要是声子。在本文中,我们从第一原理密度泛函理论(FP-DFT)计算中描述了我们对晶格热导率的建模。该理论基于对Boltzmann方程的众所周知的弛豫时间近似解:2 nk v nk nk k =åv C(nk)t / 3声子色散及其寿命nk t是使用晶格动力学模型计算的,其参数,即力常数,是从FP-DFT计算得出的。我们建模的细节可以在[1,2]中找到。这是逼近力常数的实际方法。其他小组采用了倒数空间方法,并将其应用于Si,Ge [3]和C-金刚石[4]导热系数研究。

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