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Strain tolerance of two-dimensional crystal growth on curved surfaces

机译:曲面上二维晶体生长的应变容限

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摘要

Two-dimensional (2D) crystal growth over substrate features is fundamentally guided by the Gauss-Bonnet theorem, which mandates that rigid, planar crystals cannot conform to surfaces with nonzero Gaussian curvature. Here, we reveal how topographic curvature of lithographically designed substrate features govern the strain and growth dynamics of triangular WS2 monolayer single crystals. Single crystals grow conformally without strain over deep trenches and other features with zero Gaussian curvature; however, features with nonzero Gaussian curvature can easily impart sufficient strain to initiate grain boundaries and fractured growth in different directions. Within a strain-tolerant regime, however, triangular single crystals can accommodate considerable (<1.1%) localized strain exerted by surface features that shift the bandgap up to 150 meV. Within this regime, the crystal growth accelerates in specific directions, which we describe using a growth model. These results present a previously unexplored strategy to strain-engineer the growth directions and optoelectronic properties of 2D crystals.
机译:高斯-邦纳定理从根本上指导了衬底特征上的二维(2D)晶体生长,该定理要求刚性平面晶体不能与具有非零高斯曲率的表面相符。在这里,我们揭示了光刻设计的衬底特征的形貌曲率如何控制三角形WS2单层单晶的应变和生长动力学。单晶共形生长,不会在深沟槽和其他具有零高斯曲率的特征上产生应变;但是,具有非零高斯曲率的特征可以轻松地赋予足够的应变以引发晶界和沿不同方向的断裂生长。然而,在应变容限范围内,三角形单晶可以适应由表面特征施加的相当大的局部应变(<1.1%),这些表面特征将带隙移动至150 meV。在这种情况下,晶体的生长沿特定方向加速,我们将使用生长模型对其进行描述。这些结果提出了一种以前尚未探索的策略来对2D晶体的生长方向和光电特性进行应变工程设计。

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