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Contact problems for two elastic layers resting on elastic half-plane

机译:位于弹性半平面上的两个弹性层的接触问题

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This paper is concerned with the continuous and discontinuous contact problem of two elastic layers resting on an elastic semi-infinite plane. The top layer is subjected to a uniform pressure applied over a finite portion of its top surface. It is assumed that the contact between all surfaces is frictionless. The problem is solved using the theory of elasticity, and body forces are taken into account. Separation may occur between the top and the bottom layers or between the bottom layer and the half-plane or between both interfaces. The problem is formulated in terms of singular integral equations obtained from the discontinuous contact positions and is numerically solved by the Gauss-Chebyshev integration method. Furthermore, numerical results for the separations and the loads corresponding to these separations and the stress distribution on the contact interfaces are given in graphical forms. [References: 11]
机译:本文关注的是位于弹性半无限平面上的两个弹性层的连续和不连续接触问题。顶层受到施加在其顶表面的有限部分上的均匀压力。假定所有表面之间的接触是无摩擦的。使用弹性理论解决了该问题,并考虑了体力。顶层和底层之间或底层和半平面之间或两个界面之间都可能发生分离。该问题是根据从不连续接触位置获得的奇异积分方程来表示的,并通过高斯-切比雪夫积分方法进行了数值求解。此外,以图形形式给出了间隔和与这些间隔相对应的载荷以及接触界面上的应力分布的数值结果。 [参考:11]

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