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首页> 外文期刊>Physical Review, B. Condensed Matter >Free energy and vibrational entropy difference between ordered and disordered Ni3Al
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Free energy and vibrational entropy difference between ordered and disordered Ni3Al

机译:有序和无序Ni3Al之间的自由能和振动熵差

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摘要

We have calculated free energy and vibrational entropy differences in Ni3Al between its equilibrium ordered structure and a disordered fee solid solution, The free energy and entropy differences were calculated using the method of adiabatic switching in a molecular-dynamics formalism. The path chosen for the free-energy calculations directly connects the disordered with the ordered state. The atomic interactions are described by embedded-atom-method potentials. We find that the vibrational entropy difference increases with temperature from 0.14k(B)/atom at 300 K to 0.22k(B)/atom at 1200 K. We have calculated the density of states (DOS) of the disordered phase from the Fourier transform of the velocity-velocity autocorrelation function, The disordered DOS looks more like a broadened version of the ordered DOS. Analysis of the partial density of states shows that the Al atoms vibrations are most affected by the compositional disorder, The phonon partial spectral intensities along the [100] direction show that the vibrational spectrum of the disordered phase contains intensities at optical mode frequencies of the ordered alloy. We find that the volume difference between the ordered and disordered phases plays the most crucial role in the magnitude of the vibrational entropy difference. If the lattice constant of the two phases is set to the same value, the vibrational entropy difference decreases to zero. [S0163-1829(98)06202-X]. [References: 43]
机译:我们已经计算了Ni3Al的平衡有序结构与无序费固溶液之间的自由能和振动熵差,并使用分子动力学形式主义中的绝热转换方法计算了自由能和熵差。为自由能计算选择的路径直接将无序状态与有序状态连接起来。原子相互作用通过嵌入的原子方法势来描述。我们发现振动熵差随温度从300 K的0.14k(B)/原子增加到1200 K的0.22k(B)/原子而增加。我们已经从傅立叶计算出无序相的态密度(DOS)。变换速度-速度自相关函数,无序的DOS看起来更像是有序DOS的扩展版本。对状态的部分密度的分析表明,Al原子的振动受组成紊乱的影响最大;沿[100]方向的声子部分光谱强度表明,无序相的振动光谱包含在有序光模频率下的强度。合金。我们发现,有序相和无序相之间的体积差异在振动熵差异的大小中起着至关重要的作用。如果将两相的晶格常数设定为相同的值,则振动熵差减小为零。 [S0163-1829(98)06202-X]。 [参考:43]

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