Spectral relationships for integral operators in contact problem of impressing stamps

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摘要

A method is given for solving the problem of mechanics of continuous media between a finite system of stamps varying width and an elastic half-space in a three dimensional formulation. The friction within the region of contact is neglected. The problem is solved in the Mathieu function form. Also, the problem of contact of impressing a system strip of stamps in an elastic half-space of a logarithmic series in the case of two symmetric intervals is solved. Some important relationships are investigated. Also the spectral relationships of the integral equations with Karlman kernel are obtained.

论文关键词:Contact problems,Mathieu function,Potential theory method,Integral equation of the first kind,Logarithmic kernel

论文评审过程:Available online 2 February 2001.

论文官网地址:https://doi.org/10.1016/S0096-3003(99)00167-8