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首页> 外文期刊>Journal of Physics. Condensed Matter >First-principles model potentials for lattice-dynamical studies: General methodology and example of application to ferroic perovskite oxides
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First-principles model potentials for lattice-dynamical studies: General methodology and example of application to ferroic perovskite oxides

机译:晶格动力学研究的第一性原理模型潜力:一般方法和应用于钙钛矿铁氧化物的例子

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We present a scheme to construct model potentials, with parameters computed from first principles, for large-scale lattice-dynamical simulations of materials. We mimic the traditional solid-state approach to the investigation of vibrational spectra, i.e., we start from a suitably chosen reference configuration of the compound and describe its energy as a function of arbitrary atomic distortions by means of a Taylor series. Such a form of the potential-energy surface is general, trivial to formulate for any material, and physically transparent. Further, such models involve clear-cut approximations, their precision can be improved in a systematic fashion, and their simplicity allows for convenient and practical strategies to compute/fit the potential parameters. We illustrate our scheme with two challenging cases in which the model potential is strongly anharmonic, namely, the ferroic perovskite oxides PbTiO_3 and SrTiO_3. Studying these compounds allows us to better describe the connection between the so-called effective-Hamiltonian method and ours (which may be seen as an extension of the former), and to show the physical insight and predictive power provided by our approach - e.g., we present new results regarding the factors controlling phase-transition temperatures, novel phase transitions under elastic constraints, an improved treatment of thermal expansion, etc.
机译:我们提出了一种用于构造模型电位的方案,该方案具有从第一原理中计算出的参数,用于材料的大规模晶格动力学模拟。我们模仿传统的固态方法来振动光谱,即人的研究,我们从化合物的适当选择的参考配置开始,并描述其能量通过的泰勒级数手段任意原子失真的功能。势能表面的这种形式是通用的,对于任何材料而言都是微不足道的,并且是物理透明的。此外,此类模型涉及清晰的近似值,可以系统地提高其精度,并且其简单性允许方便实用的策略来计算/拟合潜在参数。我们用两个具有挑战性的案例来说明我们的方案,在该案例中,模型势具有很强的非谐波性,即铁酸钙钛矿氧化物PbTiO_3和SrTiO_3。研究这些化合物可让我们更好地描述所谓的有效哈密顿方法与我们的方法(可能被视为前者的扩展)之间的联系,并展示我们方法提供的物理见识和预测能力-例如,我们提供了有关控制相变温度,弹性约束下新型相变,改进的热膨胀处理等因素的新结果。

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