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arXiv 1402.6056cond-mat.soft
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二维强聚集胶体网络的压缩理论

A theory for the compression of two dimensional strongly aggregated colloidal networks

Saikat Roy, Mahesh S Tirumkudulu

摘要:

悬浮颗粒物质在外力如压力或重力作用下的固结受到广泛关注。在这项工作中,我们推导出一个本构关系来描述的{ \it二维}强聚集胶体系统的变形,将颗粒间的胶体力和接触动力学。该理论解释了在变形过程中以滚动/滑动的形式发生的塑性事件以及弹性形变。该理论预测的屈服应力是一个函数的面积分数的胶体填料,配位数,颗粒间的潜力,摩擦系数和正常和切向刚度系数。预测的屈服应力与面积分数线性比例低面积分数,并发散在随机紧密堆积。增加法向刚度系数或摩擦系数会增加屈服应力。对于大于屈服应力的应力,弹性变形和塑性形变都对总应力有贡献。

英文摘要:

The consolidation of suspended particulate matter under external forces such as pressure or gravity is of widespread interest. In this work, we derive a constitutive relation to describe the deformation of a {\it two-dimensional} strongly aggregated colloidal system by incorporating the inter-particle colloidal forces and contact dynamics. The theory accounts for the plastic events that occur in the form of rolling/sliding during the deformation along with elastic deformation. The theory predicts a yield stress that is a function of area fraction of the colloidal packing, the coordination number, the inter-particle potential, coefficient of friction and the normal and tangential stiffness coefficients. The predicted yield stress scales linearly with area fraction for low area fractions, and diverges at random close packing. Increasing the normal stiffness coefficient or the friction coefficient increases the yield stress. For stresses greater than the yield stress, both elastic and plastic deformations contribute to the overall stress.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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