模拟外场调制的硅孔有效质量

Y. Omura
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引用次数: 1

摘要

图1显示了text =104 V/cm时约束有效质量(m*zz,2D-hole,n-par(001))与tS的关系;并给出了输运有效质量(m*xx,2D-hole,n-par(001))和整体质量值进行比较。可见,在低场条件下,[5]中出现的参数二维重孔质量值(m*zz,2D-hole,n-par(001))随着tS的增加而减小,[6]中出现的参数二维重孔质量值(m*zz,2D-hole,n-par(001))随着tS的增加而略有增加,基本保持其体积值不变。另一方面,无论参数如何,光洞质量值都随着tS的增加而增加。随后,在很大的tS范围内,带非抛物面性对价带空穴二维空穴有效质量的影响出现,这与Si层中带弯曲的大小直接相关;微扰能量大致表示为(1/2)etsext,这降低了空穴能量。与约束有效质量的行为相反,沿kx轴的估计输运有效质量(m*xx,2D-hole,n-par(001))几乎不受约束。这种行为只适用于(001)表面,但(011)表面的输运有效质量对约束很敏感(此处未显示)。如果物理约束垂直于(011)表面,我们可以看到,这是由于二维空穴的基态能级能量是由重空穴质量决定的,因此空穴带色散对外部场的敏感性较弱。
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Modeling hole effective mass of Si modulated by external field
Figure 1 shows the confinement effective mass (m*zz,2D-hole,n-par(001)) dependence on tS for Fext=104 V/cm; the transport effective mass (m*xx,2D-hole,n-par(001)) and bulk mass values are also shown for comparison. It is seen that in such a low field the 2-D heavy hole mass value (m*zz,2D-hole,n-par(001)) decreases as tS increases for the parameters appearing in [5], although the 2-D heavy hole mass (m*zz,2D-hole,n-par(001)) slightly increases as tS increases for the parameters appearing in [6], almost holding its bulk value. On the other hand, the light hole mass value increases as tS increases regardless of parameters. Subsequently, the impact of band nonparabolicity on the 2-D hole effective mass of valence band holes appears for a large range of tS. This is directly related the magnitude of band bending in the Si layer; the perturbation energy is roughly expressed by (1/2)etSFext and this reduces the hole energy. In contrast to the behavior of the confinement effective mass, the estimated transport effective mass along the kx axis (m*xx,2D-hole,n-par(001)) is almost free from confinement. This behavior is specified only for the (001) surface, but the transport effective mass for the (011) surface is sensitive to confinement (not shown here). If the physical confinement is normal to the (011) surface, we can see that this is due to the weak sensitivity of hole band dispersion to the external field because the ground-state level energy of 2-D holes is determined by the heavy hole mass.
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