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Non-symmetrical plane contact of a wedge indenter

机译:楔形压头的非对称平面接触

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摘要

Asymmetric contact problem of an elastic wedge and an elastic half-plane has been considered. Contact pressure distributions as well as the lengths of the contact zones are extracted analytically. The results have been compared with the results of the symmetric problem and also the FE modelling of the problem which show excellent agreement. The method of approach is a completely analytical method based on the singular integral equations. In this method, the boundary conditions of the problem are stated as some singular integrals and distribution of the contact pressure is determined. Then, with the aid of the equilibrium equations and the consistency conditions of the singular integral solution, the lengths of the contact zones are extracted. Finally, using the Muskhelishvili potential function and Legendre polynomials, a new method for calculating stress field has been established. It is shown that application of Legendre polynomials is simpler than Chebyshev polynomials which have been used widely in the previous researches.
机译:已经考虑了弹性楔和弹性半平面的不对称接触问题。通过分析提取接触压力分布以及接触区域的长度。将该结果与对称问题的结果以及该问题的有限元建模进行了比较,它们显示出极好的一致性。逼近方法是一种基于奇异积分方程的完全解析方法。在这种方法中,将问题的边界条件表示为一些奇异积分,并确定了接触压力的分布。然后,借助平衡方程和奇异积分解的一致性条件,提取接触区的长度。最后,利用Muskhelishvili势函数和Legendre多项式,建立了计算应力场的新方法。结果表明,勒让德多项式的应用比在以前的研究中广泛使用的切比雪夫多项式更简单。

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