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Method for solving plane unsteady contact problems for rigid stamp and elastic half-space with a cavity of arbitrary geometry and location

机译:用于刚性印章和弹性半空间的平面不稳定接触问题的方法,具有任意几何和位置的空腔

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In the work, the process of unsteady contact interaction of rigid stamp and elastic half-space having a recessed cavity of arbitrary geometry and location with a smooth boundary was investigated. Three variants of contact conditions are considered: free slip, rigid coupling, and bonded contact. The method for solving the problem is constructed using boundary integral equations. To obtain boundary integral equations, the dynamic reciprocal work theorem is used. The kernels of integral operators are bulk Green functions for the elastic plane. Because of straight-line approximations of the domain boundaries with respect to the spatial variable and straight-line approximations of the boundary values of the desired functions with respect to time, the problem is reduced to solving a system of algebraic equations with respect to the pivotal values of the desired displacements and stresses at each time interval. One of the axes is directed along the regular boundary of half-space, the second - deep into half-space.
机译:在作品中,研究了刚性印模的不稳定接触相互作用的过程和具有具有平滑边界的任意几何形状的凹陷腔的弹性半空间的弹性半空间。考虑了三个接触条件的变体:自由滑动,刚性耦合和粘合接触。使用边界积分方程构建解决问题的方法。为了获得边界积分方程,使用动态互惠工作定理。整体运算符的内核是弹性平面的批量绿色功能。由于相对于时间的期望函数的边界值的空间变量和直线近似的域边界的直线近似,问题减少到求解枢轴的代数方程的系统每个时间间隔的所需位移和应力的值。其中一个轴沿着半空间的常规边界指导,第二到深入半空间。

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