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The wave field generated by a centre of rotation in an unbounded elastic medium with a semi-infinite conical crack

机译:旋转中心在半无限圆锥形裂纹的无边界弹性介质中产生的波场

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摘要

The dynamic stress intensity factor at the edge of a semi-infinite conical crack when the medium is loaded by a non-stationary centre of rotation is determined. A centre of rotation is understood to be a set of four forces of equal magnitude that act in the same plane and form pairs having the same direction of rotation.1 If the magnitude of these forces is time dependent, i.e., their application is non-stationary, they form a non-stationary centre of rotation. The solution of the problem required the use of methods of integral transformations and discontinuous solutions, which reduced the problem to an integral differential equation in Laplace transform space. The combined use of the orthogonal polynomial method and time discretization to solve the equation enabled a formula for the stress intensity factor to be obtained.
机译:确定了当介质由非平稳旋转中心加载时,半无限圆锥形裂纹边缘处的动态应力强度因子。旋转中心应理解为是一组四个大小相等的力,它们作用在同一平面上并形成具有相同旋转方向的对。1如果这些力的大小与时间有关,即它们的施加不静止时,它们形成一个非平稳的旋转中心。解决问题的方法需要使用积分变换和不连续解的方法,这将问题简化为拉普拉斯变换空间中的积分微分方程。通过将正交多项式方法与时间离散化结合起来使用,可以求解应力强度因子的公式。

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