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Crack Propagation in the Third Fracture Mode in Fiber Reinforced Elastic Composites and in Piezoelectric Crystals

机译:纤维增强弹性复合材料和压电晶体在第三断裂模式下的裂纹扩展

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The paper considers the problem of incremental displacements ahead, behind and on the faces of the crack in antiplane incremental state contained in a fibre reinforced elastic composite and in a piezoelectric crystal. Our bodies are prestressed and respectively prestressed and prepolarized. The involved boundary value problems are reduced to the corresponding Riemann-Hilbert problems and are solved using Plemelj 's functions and Cauchy's integrals. It is shown that in the case of elastic composite, if it is monolithic, the displacements of the crack tips are non zero. These displacements vanish if the material is orthotropic. On the contrary, the above displacements vanish if the initial applied electric field is zero in our piezoelectric crystal. Analysing also the behaviour of the incremental displacement, we can not establish if the involved body is a fiber reinforced elastic composite or a piezoelectric crystal loaded by an initial applied electric field.
机译:本文考虑了纤维增强弹性复合材料和压电晶体中反平面增量状态下裂纹的前面,后面和表面上的增量位移的问题。我们的身体是预应力的,分别是预应力和预极化的。所涉及的边值问题被简化为相应的Riemann-Hilbert问题,并使用Plemelj函数和Cauchy积分进行求解。结果表明,在弹性复合材料的情况下,如果是整体的,裂纹尖端的位移将不为零。如果材料是正交各向异性的,这些位移将消失。相反,如果在我们的压电晶体中初始施加的电场为零,则上述位移将消失。还要分析增量位移的行为,我们无法确定所涉及的物体是纤维增强的弹性复合材料还是初始施加电场加载的压电晶体。

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