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Coherency and loss of coherency in multilayers

机译:多层的一致性与丧失

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A multilayer consisting of parallel sided, elastically isotropic layers with thicknesses much smaller than their dimensions in the plane of the layers may develop large coherency stresses when the layers are thin enough. General formulae are given for the stress tensors in a flat periodic fully coherent multilayer which may contain any number of layers, each with different lattice parameters, elastic constants and thicknesses. As the thicknesses of the layers increase there is an increasing tendency for the interfaces to become incoherent thereby relaxing the elastic stresses, at the expense of creating higher energy interfaces between the layers. This tendency is particularly marked for unusually thick or unusually rigid layers or for layers with very large or small lattice parameters. Unlike the case of thin films on massive substrates, there is no single thickness at which coherency is lost. In this paper, the loss of coherency is explored by searching for energy minima in irregular multilayers.
机译:由平行侧的具有平行侧的弹性各向同性层组成的多层,其厚度小于它们在层的平面中的尺寸小得多可以在足够薄时产生大的一致性应力。将通用公式用于平坦周期性完全相干多层的应力张量,其可以包含任何数量的层,每个层具有不同的晶格参数,弹性常数和厚度。随着层的厚度增加,接口的倾向增加,从而减轻弹性应力,以便在层之间产生更高的能量界面来牺牲弹性应力。这种趋势特别标记为异常厚或异常的刚性层或具有非常大或小的晶格参数的层。与大规模基材上的薄膜的情况不同,没有单一厚度在该厚度上丢失。在本文中,通过在不规则多层中寻找能量最小值来探讨一致性的丧失。

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