Analytical Solutions of Mode III Moving Crack Under Concentrated Force Boundary Condition

机译：浓缩力边界条件下模式III运动裂缝的分析解

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By application of the theory of complex functions, the problem for mode III dynamic crack under concentrated force were researched. The Riemann-Hilbert problem is formulated according to relationships of self-similar functions. Analytical solutions of stresses, displacements and dynamic stress intensity factors were obtained by the measures of self-similar functions and corresponding differential and integral operation.

机译：通过应用复杂功能理论，研究了集中力下模式III动态裂纹的问题。 riemann-hilbert问题是根据自我相似功能的关系制定的。通过自相似功能的测量和相应的差分和整体操作来获得应力，位移和动态应力强度因子的分析解。

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《International Conference on Key Engineering Materials》|2011年||共5页
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作者
Yun-Tao Wang; Nian-Chun Lu; Cheng Jin;
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中图分类 TB3-53;
关键词
Complex functions; Analytical solutions; Mode III crack; Self-similar functions;

机译：复杂功能;分析解决方案;模式III裂缝;自相似函数;

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4. Analytical Solutions of Mode III Moving Crack Under Concentrated Force Boundary Condition [C] . Yun-Tao Wang, Nian-Chun Lu, Cheng Jin International Conference on Key Engineering Materials . 2011

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Analytical Solutions of Mode III Moving Crack Under Concentrated Force Boundary Condition

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