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contributor authorChao-Fa Zhao
contributor authorNiels P. Kruyt
date accessioned2022-02-01T21:50:41Z
date available2022-02-01T21:50:41Z
date issued11/1/2021
identifier other%28ASCE%29EM.1943-7889.0001997.pdf
identifier urihttp://yetl.yabesh.ir/yetl1/handle/yetl/4272147
description abstractFor granular materials, the kinematic degrees of freedom at the microscale of particles are the particles’ displacements and rotations. In classical continuum mechanics, the kinematic degree of freedom at the macroscale is the (local) displacement field. The rotation of a material element is not independent but is determined by the antisymmetric part of the displacement gradient. The objective of this study is to investigate, mainly by means of discrete-element method simulations, whether the average particle rotation is equal to the continuum rotation determined from the average displacement gradient. In the three-dimensional discrete-element method simulations of shear tests (with nonzero average continuum rotation), simulations with and without contact couples have been analyzed. The simulation results show that the average particle rotation is effectively equal to the continuum rotation, over the whole range of strains. Additionally, the results of an X-ray tomography test of a rounded granular soil under triaxial compression are analyzed. The average rotation of soil particles inside shear bands agrees well with the average continuum rotation determined from the particle displacements. Comparison of simulation results with contact couples to those where contact couples were not considered reveals that the presence of contact couples has a significant effect on the stress ratio and on the volumetric strain. The stress tensor is symmetric, even when contact couples are included.
publisherASCE
titleParticle and Continuum Rotations of Granular Materials: Discrete-Element Method Simulations and Experiment
typeJournal Paper
journal volume147
journal issue11
journal titleJournal of Engineering Mechanics
identifier doi10.1061/(ASCE)EM.1943-7889.0001997
journal fristpage04021090-1
journal lastpage04021090-8
page8
treeJournal of Engineering Mechanics:;2021:;Volume ( 147 ):;issue: 011
contenttypeFulltext


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