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Dugdale plastic zone model of a penny-shaped crack in a magnetoelectroelastic cylinder under magnetoelectroelastic loads

机译:磁电弹性载荷作用下磁电弹性圆柱体中一分钱形裂纹的Dugdale塑性区模型

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This paper extends the Dugdale plastic zone to the penny-shaped crack problem for a magnetoelectroelastic (MEE) cylinder, where the crack surfaces are assumed to be magnetoelectrically permeable. Using potential function theory and Hankel transform method, the present boundary value problem is translated into solving a sectionalized Fredholm integral equation of the second kind. The non-singular field solutions are analyzed, and the effects of the applied MEE loads and geometric dimension on the width of plastic zone and crack opening displacements are evaluated. Numerical results show that for the considered model, each of the far-field MEE combination load , the far-field magnetoelectric combination load EH and the purely mechanical load sigma 0 applied in the far field, respectively, plays an important role in the present fracture analysis. For a given mechanical load and a fixed crack configuration, the negative magnetoelectric loads are prone to promote the crack growth and propagation than the positive ones. These should be helpful for the design and manufacture of MEE materials and devices.
机译:本文将Dugdale塑性区扩展到磁电弹性(MEE)圆柱体的便士形裂纹问题,其中裂纹表面被认为是磁电渗透性的。利用势函数理论和汉克尔变换方法,将当前的边值问题转化为求解第二类分段弗雷德霍尔姆积分方程。分析了非奇异场解,并评估了施加的MEE载荷和几何尺寸对塑性区宽度和裂纹开口位移的影响。数值结果表明,对于考虑的模型,远场MEE组合载荷,远场磁电组合载荷EH和纯机械载荷sigma 0分别在远场中发挥重要作用。分析。对于给定的机械负载和固定的裂纹配置,负磁电负载比正磁负载更容易促进裂纹扩展和扩展。这些将对MEE材料和设备的设计和制造有所帮助。

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