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An analytical solution in 2D for the motion of rigid elliptical particles with a slipping interface under a general deformation

机译:大变形下具有滑移界面的刚性椭圆形粒子运动的2D解析解

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摘要

A mathematical model for rigid inclusions with a slipping interface immersed in a general 2D homogeneous deformation is developed. Under bulk pure shear inclusions are expected to rapidly approach the stretching axis when compared to the behaviour of inclusions with no slip at the interface. The derived model predicts synthetic and antithetic motion into a stable orientation under simple shear, and thereafter the inclusion makes an antithetic angle with the shear direction. Under simple shear rotation rates can be higher or lower than those of no-slip inclusions, depending on orientation. A direct relationship between object inclination to the shear direction and the vorticity of the bulk flow is predicted. The model compares well with published analogue and numerical experiments.
机译:建立了具有滑动界面浸入一般二维均匀变形中的刚性夹杂物的数学模型。与在界面处没有打滑的夹杂物的行为相比,在散装状态下,纯剪切夹杂物有望迅速接近拉伸轴。推导的模型预测在简单剪切作用下合成运动和对立运动会变成稳定的方向,此后,夹杂物与剪切方向形成对角。在简单剪切作用下,旋转速度可以高于或低于防滑夹杂物,取决于方向。可以预测物体在剪切方向上的倾斜度与整体流动的涡度之间的直接关系。该模型与已发布的模拟和数字实验具有很好的对比。

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