首页> 外文期刊>Journal of the Australian Mathematical Society >The elastodynamics of moving loads, Part 1: The field of a semi-infinite line load moving on the surface of an elastic solid with constant supersonic velocity
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The elastodynamics of moving loads, Part 1: The field of a semi-infinite line load moving on the surface of an elastic solid with constant supersonic velocity

机译:移动载荷的弹性动力学,第1部分:以恒定超声速在弹性固体表面上运动的半无限线载荷的场

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When a semi-infinite line load moves lengthways, at supersonic velocity, on the plane surface of an elastic solid, the resulting velocity field is conical. There are two characteristic cones, one associated with dilatation effects and the other with shear effects. The propagation process is more complicated than the well-known case of conical flow in supersonic aerodynamics not only because of the presence of two cones of discontinuity but also because the presence of a free surface implies interaction between shear and dilatation effects. It is the interaction process at the free surface which is examined in detail in this paper.The results of this fundamental problem may be extended by the process of superposition to more general steadily moving loads. In particular by differentiating with respect to time, the potential of a steadily moving point load is obtained explicitly.
机译:当半无限线载荷以超音速在弹性固体的平面上纵向移动时,所得的速度场是圆锥形的。有两个特征圆锥,一个与膨胀效应相关,另一个与剪切效应相关。传播过程比超声速空气动力学中圆锥形流动的公知情况更为复杂,这不仅是因为存在两个不连续的圆锥体,而且还因为自由表面的存在暗示了剪切效应和膨胀效应之间的相互作用。本文将详细研究自由表面上的相互作用过程。通过叠加过程可以将这个基本问题的结果扩展到更一般的稳定移动载荷。特别是通过区分时间,可以明确获得稳定移动点负载的可能性。

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