Transient elastodynamic antiplane crack analysis of anisotropic solids (Q1580952)
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scientific article; zbMATH DE number 1507948
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Transient elastodynamic antiplane crack analysis of anisotropic solids |
scientific article; zbMATH DE number 1507948 |
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Transient elastodynamic antiplane crack analysis of anisotropic solids (English)
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10 July 2002
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The author considers transient plane SH-wave incident on a finite crack in an infinite, homogeneous, anisotropic and linearly elastic solid. The problem is formulated as a time-domain traction boundary integral equation, and quadrature method by \textit{C. Lubich} [part I and part II, Numer. Math. 52, No. 2, 129-145 (1988; Zbl 0637.65016); ibid., No. 4, 413-425 (1988; Zbl 0643.65094)] is applied. Then, using Galerkin method, a system of linear algebraic equations is obtained which is solved by a time-stepping scheme. Numerical examples for isotropic solids are presented to test the method. The author also investigates the effect of material anisotropy on dynamic stress intensity factors.
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wave scattering
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transient plane SH-wave
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anisotropic linearly elastic solid
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time-domain traction boundary integral equation
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finite crack
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quadrature method
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Galerkin method
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system of linear algebric equations
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time-stepping scheme
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material anisotropy
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dynamic stress intensity factors
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0.9323189
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0.91425663
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