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Quasicontinuum-based multiscale approaches for plate-like beam lattices experiencing in-plane and out-of-plane deformation

机译:基于准连续谱的多尺度方法用于板状梁晶格发生面内和面外变形

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摘要

The quasicontinuum (QC) method is a multiscale approach that aims to reduce the computational cost of discrete lattice computations. The method incorporates smallscale local lattice phenomena (e.g. a single lattice defect) in macroscale simulations. Since the method works directly and only on the beam lattice, QC frameworks do not require the construction and calibration of an accompanying continuum model (e.g. a cosserat/micropolar description). Furthermore, no coupling procedures are required between the regions of interest in which the beam lattice is fully resolved and coarse domains in which the lattice is effectively homogenized. Hence, the method is relatively straightforward to implement and calibrate. In this contribution, four variants of the QC method are investigated for their use for planar beam lattices which can also experience out-of-plane deformation. The different frameworks are compared to the direct lattice computations for three truly multiscale test cases in which a single lattice defect is present in an otherwise perfectly regular beam lattice.
机译:准连续谱(QC)方法是一种多尺度方法,旨在降低离散晶格计算的计算成本。该方法在宏观模拟中结合了小规模的局部晶格现象(例如单个晶格缺陷)。由于该方法直接且仅在波束晶格上有效,因此QC框架不需要构造和校准随附的连续体模型(例如,cosserat /微极性描述)。此外,在其中光束晶格完全分解的感兴趣区域与其中晶格有效均质的粗糙区域之间不需要耦合程序。因此,该方法相对容易实现和校准。在此贡献中,研究了QC方法的四个变体用于平面梁晶格的情况,这些晶格也可能经历面外变形。在三个真正的多尺度测试案例中,将不同的框架与直接晶格计算进行了比较,在这种情况下,原本完美的规则束晶格中存在单个晶格缺陷。

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