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A non-oscillatory time integration method for numerical simulation of stress wave propagations

机译:应力波传播数值模拟的非振荡时间积分方法

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When the compressive loads are dominant in a composite structure, a tensile stress may be induced owing to the propagation of a stress wave and the interaction between an incident wave and a reflection wave, thus leading to the occurrence of cracks. Therefore, stress wave have a significant effect on the life of composite structures. In this study, a four sub-step explicit time integration scheme is proposed for solving stress wave propagation problems. This method builds on the fourth-order central difference method and a high-order derivative term to minimize the numerical oscillation. The proposed scheme possesses a first-order accuracy in the case of undamped and damped systems. Stability, accuracy, and dispersion of the proposed explicit direct time integration scheme are analyzed. Furthermore, the performance of this scheme is illustrated by the solution of a stress wave propagation and wave reflection in a one-dimensional impact problem and two-dimensional scalar wave propagation. (C) 2017 Elsevier Ltd. All rights reserved.
机译:当压缩载荷在复合结构中占主导地位时,由于应力波的传播以及入射波和反射波之间的相互作用,可能会引起拉伸应力,从而导致出现裂纹。因此,应力波对复合结构的寿命有重要影响。在这项研究中,提出了一个四个子步骤的显式时间积分方案来解决应力波传播问题。此方法建立在四阶中心差分法和一个高阶导数项的基础上,以最大程度地减小数值振动。在无阻尼和阻尼系统的情况下,所提出的方案具有一阶精度。分析了所提出的显式直接时间积分方案的稳定性,准确性和离散性。此外,通过一维冲击问题中的应力波传播和波反射以及二维标量波传播的解决方案,说明了该方案的性能。 (C)2017 Elsevier Ltd.保留所有权利。

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