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Please use this identifier to cite or link to this item: http://scholars.ntou.edu.tw/handle/123456789/25325
Title: Revisit of two-circular-holes problem subject to anti-plane remote shear
Authors: Chen, Jeng-Tzong 
Tai, Wei-Chen
Kao, Shing-Kai
Lee, Ying-Te 
Keywords: Null-field boundary integral equation;Degenerate kernel;Anti-plane shear;Bipolar coordinates
Issue Date: 2024
Publisher: SPRINGER HEIDELBERG
Journal Volume: 43
Journal Issue: 4
Source: COMPUTATIONAL & APPLIED MATHEMATICS
Abstract: 
In this paper, we derive the solution of anti-plane deformation for two circular cylindrical holes embedded in an elastic matrix of infinite extent under remote shears. The two holes may have different radii and distance between each other. The matrix is subjected to arbitrary direction of remote shears. The solution is obtained via the boundary integral formulation in conjunction with the degenerate kernel of bipolar coordinates instead of M & ouml;bius transformation using complex variables. Several examples are revisited to compare with those data of Honein et al. Three differences between the present result and those of Morse and Feshbach and Lebedev et al. are discussed.
URI: http://scholars.ntou.edu.tw/handle/123456789/25325
ISSN: 2238-3603
DOI: 10.1007/s40314-024-02689-4
Appears in Collections:河海工程學系

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