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Finite element analysis of the plane strain crack-tip mechanical fields in pseudoelastic shape memory alloys

机译:拟弹性形状记忆合金中平面应变裂纹尖端力学场的有限元分析

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摘要

The plane strain mechanical fields near a stationary crack tip in a pseudoelastic shape memory alloy (SMA) are analyzed via the finite element method. The small scale transformation assumption is employed for the calculations using displacement boundary conditions on a circular region that encloses the stress-induced phase transformation zone. The constitutive law used adopts the classical rate-independent small strain flow theory for the evolution equations of both the transformation and plastic strains. Results on the size and shape of the stress-induced transformation and plastic zone formed near the stationary crack are obtained and a fracture toughness criterion based on the J-integral is discussed in view of the observed path-dependence of J. Moreover, the obtained results are discussed in relation to results for stationary cracks in conventional elasticplastic materials.
机译:通过有限元方法分析了伪弹性形状记忆合金(SMA)中固定裂纹尖端附近的平面应变机械场。在包围应力引起的相变区的圆形区域上使用位移边界条件进行计算时,采用小规模变换假设。本构定律采用经典的与速率无关的小应变流理论来求解变形和塑性应变的演化方程。获得了应力诱导相变的大小和形状以及在固定裂纹附近形成的塑性区的结果,并鉴于观察到的J的路径依赖性,讨论了基于J积分的断裂韧性准则。讨论了有关常规弹塑性材料中固定裂纹的结果。

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