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BEM calculation of strain energy density and relative strain energy in QWR nanostructures

机译:BWR计算QWR纳米结构中的应变能密度和相对应变能

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In this paper, we propose a bimaterial boundary element method (BEM) for the calculation of the strain energy density and the relative strain energy in quantum wire (QWR) nanostructures. We first derive the bimaterial Green's functions in terms of the Stroh formalism. We then discretize the boundary of the problem with constant elements for which the involved Green's function kernels can be exactly integrated. Our bimaterial BEM program is finally applied to calculate the strain energy density and relative strain energy in freestanding/embedded InAs QWR on/in GaAs substrate. For a square InAs (111) QWR, it is found that the magnitude of the relative strain energy increases with increasing depth of the QWR with respect to the surface of the GaAs (111) substrate. For an isosceles triangle of InAs (111) QWR free-standing on the surface of the GaAs (111) substrate, we found that the magnitude of the relative strain energy increases with increasing base angle of the triangle QWR. Strain energy density inside the InAs QWR is also plotted to show its strong dependence on the QWR shape. These results could be useful to the control of the QWR shape and size in epitaxial growth.
机译:在本文中,我们提出了一种双材料边界元方法(BEM),用于计算量子线(QWR)纳米结构中的应变能密度和相对应变能。我们首先根据Stroh形式主义推导双材料格林函数。然后,我们使用常量元素离散化问题的边界,可以将所涉及的格林函数内核精确地集成为常量元素。我们的双材料BEM程序最终应用于计算GaAs衬底上/之中的独立式/嵌入式InAs QWR中的应变能密度和相对应变能。对于正方形的InAs(111)QWR,发现相对应变能的大小随QWR相对于GaAs(111)衬底表面的深度增加而增加。对于在GaAs(111)衬底表面上独立放置的InAs(111)QWR的等腰三角形,我们发现相对应变能的大小随三角形QWR的底角的增加而增加。还绘制了InAs QWR内部的应变能密度,以显示其对QWR形状的强烈依赖性。这些结果可用于控制外延生长中的QWR形状和尺寸。

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