DYNAMIC PROPAGATION PROBLEM ON DUGDALE MODEL OF MODE Ⅲ INTERFACE CRACK
By the theory of complex functions, the dynamic propagation problem on Dugdale model of mode Ⅲ interface crack for nonlinear characters of materials was studied. The general expressions of analytical solutions are obtained by the methods of self-similar functions. The problems dealt with can be easi...
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| Veröffentlicht in: | Applied mathematics and mechanics 2005-09, Vol.26 (9), p.1212-1221 |
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| container_title | Applied mathematics and mechanics |
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| creator | 吕念春 程云虹 田修波 程靳 |
| description | By the theory of complex functions, the dynamic propagation problem on Dugdale model of mode Ⅲ interface crack for nonlinear characters of materials was studied. The general expressions of analytical solutions are obtained by the methods of self-similar functions. The problems dealt with can be easily transformed into Riemann-Hilbert problems and their closed solutions are attained rather simply by this approach. After those solutions were utilized by superposition theorem, the solutions of arbitrarily complex problems could be obtained. |
| doi_str_mv | 10.1007/bf02507732 |
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| ispartof | Applied mathematics and mechanics, 2005-09, Vol.26 (9), p.1212-1221 |
| issn | 0253-4827 1573-2754 |
| language | eng |
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| source | Alma/SFX Local Collection; SpringerLink Journals - AutoHoldings |
| subjects | Dugdale模型 Riemann-Hilbert问题 动态传播 界面断裂 自模仿函数 |
| title | DYNAMIC PROPAGATION PROBLEM ON DUGDALE MODEL OF MODE Ⅲ INTERFACE CRACK |
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